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@quant_di
1) Find the difference volume of cuboid A and
cuboid B.
Statement I – Ratio of breadth of cuboid A and
cuboid B is 2:3. Ratio of height and length of
cuboid A is 3:2. Total surface area of cuboid B is
158. Length and height of cuboid B is 5 and 8
respectively.
Statement II – Ratio of height, length and breadth
of cuboid A and cuboid B is 3:4, 4:5 and 2:3
respectively. Total surface area of cuboid A is 88.
a) Only Statement I alone.
b) Only Statement II alone.
c) Both Statements I and II together.
d) Neither Statement I nor II is sufficient.
e) Either Statement I or II.
sиαρσnє🌱
2) Find the age of A.
Statement I – A is 2 years older than C who is 2
years older than B who is 14 years younger than
E who is 5 years older than D. Difference of age
of B and C is 2 years.
Statement II – Ratio of age of B and C is 8:9.
Ratio of age of D and E is 5:6. Age of A is 1
years older than the average age of C and E. D
is 7 years older than C. The age of E is 12 years
older than C.
a) Only Statement I alone.
b) Only Statement II alone.
c) Both Statements I and II together.
d) Neither Statement I nor II is sufficient.
e) Either Statement I or II.
3) Find the amount of milk in the mixture A.
Statement I – Ratio of milk in mixture A and
mixture B is 2:1. Ratio of milk and water in
mixture B is 2:1. Ratio of water in mixture A and
mixture B is 3:1. 50% mixture taken from mixture
A and mixed in B. Ratio of milk and water in
mixture B now 8:5. Initial quantity of Water in
mixture B is 10 L.
Statement II – Ratio of milk and water in mixture
C is 5:6. Difference of milk in mixture A and
mixture C is 10 and the difference of water in
mixture A and B is 20.
a) Only Statement I alone.
b) Only Statement II alone.
c) Both Statements I and II together.
d) Neither Statement I nor II is sufficient.
e) Either Statement I or II.
sиαρσnє🌱
4) Find the time taken by boat A in river P to go
120 Km upstream.
Statement I – Boat B goes 60 km upstream in
river P in 5 hours. Speed of boat A is 2 km/hr
more than speed of boat B. Boat B goes 52 km
downstream in 2 hours in river S. Speed of
stream river S is 3 km/hr more than river P.
Statement II – Speed of boat C is 22 km/hr. Boat
C goes 60 km downstream in 2 hours in river S.
a) Only Statement I alone.
b) Only Statement II alone.
c) Both Statements I and II together.
d) Neither Statement I nor II is sufficient.
e) Either Statement I or II.
5) Find how many days T can complete the
work.
Statement I – Ratio of efficiency of P and Q is
6:5. R and S together complete the work in 60/7
days. P and T together complete the work in 7.5
days.
Statement II – Ratio of days taken by T and P to
complete the work is 3:1. Time ratio of R and S
to complete work is 3:4. P takes 5 days less time
than R. R and T together complete the work in 6
days.
a) Only Statement I alone.
b) Only Statement II alone.
c) Both Statements I and II together.
d) Neither Statement I nor II is sufficient.
e) Either Statement I or II
1) Find the difference volume of cuboid A and
cuboid B.
Statement I – Ratio of breadth of cuboid A and
cuboid B is 2:3. Ratio of height and length of
cuboid A is 3:2. Total surface area of cuboid B is
158. Length and height of cuboid B is 5 and 8
respectively.
Statement II – Ratio of height, length and breadth
of cuboid A and cuboid B is 3:4, 4:5 and 2:3
respectively. Total surface area of cuboid A is 88.
a) Only Statement I alone.
b) Only Statement II alone.
c) Both Statements I and II together.
d) Neither Statement I nor II is sufficient.
e) Either Statement I or II.
Statement I – A is 2 years older than C who is 2
years older than B who is 14 years younger than
E who is 5 years older than D. Difference of age
of B and C is 2 years.
Statement II – Ratio of age of B and C is 8:9.
Ratio of age of D and E is 5:6. Age of A is 1
years older than the average age of C and E. D
is 7 years older than C. The age of E is 12 years
older than C.
a) Only Statement I alone.
b) Only Statement II alone.
c) Both Statements I and II together.
d) Neither Statement I nor II is sufficient.
e) Either Statement I or II.
3) Find the amount of milk in the mixture A.
Statement I – Ratio of milk in mixture A and
mixture B is 2:1. Ratio of milk and water in
mixture B is 2:1. Ratio of water in mixture A and
mixture B is 3:1. 50% mixture taken from mixture
A and mixed in B. Ratio of milk and water in
mixture B now 8:5. Initial quantity of Water in
mixture B is 10 L.
Statement II – Ratio of milk and water in mixture
C is 5:6. Difference of milk in mixture A and
mixture C is 10 and the difference of water in
mixture A and B is 20.
a) Only Statement I alone.
b) Only Statement II alone.
c) Both Statements I and II together.
d) Neither Statement I nor II is sufficient.
e) Either Statement I or II.
120 Km upstream.
Statement I – Boat B goes 60 km upstream in
river P in 5 hours. Speed of boat A is 2 km/hr
more than speed of boat B. Boat B goes 52 km
downstream in 2 hours in river S. Speed of
stream river S is 3 km/hr more than river P.
Statement II – Speed of boat C is 22 km/hr. Boat
C goes 60 km downstream in 2 hours in river S.
a) Only Statement I alone.
b) Only Statement II alone.
c) Both Statements I and II together.
d) Neither Statement I nor II is sufficient.
e) Either Statement I or II.
5) Find how many days T can complete the
work.
Statement I – Ratio of efficiency of P and Q is
6:5. R and S together complete the work in 60/7
days. P and T together complete the work in 7.5
days.
Statement II – Ratio of days taken by T and P to
complete the work is 3:1. Time ratio of R and S
to complete work is 3:4. P takes 5 days less time
than R. R and T together complete the work in 6
days.
a) Only Statement I alone.
b) Only Statement II alone.
c) Both Statements I and II together.
d) Neither Statement I nor II is sufficient.
e) Either Statement I or II
Detailed Solution:
1.
Statement I –
Let Breadth of cuboid B is 3U
So, 3U * 5 + 5 * 8 + 8 * 3U = 158/2 = 79
Or, 39U = 79 – 40
Or, U = 1
Length, breadth, height of cuboid B is 5, 3, 8
respectively and breadth of cuboid A is 2 and
height and length of cuboid A is 3v and 2v
respectively.
So, we can calculate the volume of cuboid B i.e.,
5 * 3 * 8 = 120 but cannot calculate the volume
of cuboid A.
Statement II –
Total surface area of cuboid A is 88. But we
cannot calculate individual volume from it.
From both statements,
1st statement we get, breadth of cuboid A is 2
and height and length of cuboid A is 3v and 2v
respectively
So, we can say, 2 * (2 * 3v + 3v * 2v + 2v * 2) =
88
From this we get v = 2.
So, volume cuboid A = (2 * 2) * 2 * (3 * 2) = 48
Required difference = 120 – 48 = 72
So, using two statements we get the answer. (C)
sиαρσnє🌱
2.
Statement I –
Let age of D is x.
Age of E = x + 5, age of B = x + 5 – 14 = x - 9,
age of C = x – 9 + 2 = x - 7, age of A = x – 7 + 2
= x - 5
So, we cannot calculate the age of A.
Statement II –
The Ages of B and C are 8j and 9j.
Age of D = 9j + 7
Age of E = [9j + 7] * 6/5
So, we can say, [9j + 7] * 6/5 - 9j = 12
From this we get value j, from value j we
calculate age of E and C, from that we can
calculate age of A.
Statement II alone is sufficient. (B)
sиαρσnє🌱
3.
Statement I –
Let milk in A = 4x and milk in B = 2x.
Water in B = 2x * 1/2 = x = 10
So, milk in mixture A = 4 * 10 = 40
So, statement I is sufficient.
Statement II –
Difference of milk in mixture A and mixture C is
10 and the difference of water in mixture A and
B is 20. So, milk in A can be more or less. From
the statement we cannot calculate the amount of
milk in mixture A because there is no direct data
given. (A)
sиαρσnє🌱
4.
Statement I –
Speed of stream river S is 3 km/hr more than
river P.
Let the speed of stream river P = x, speed of
stream river S = x + 3.
But we cannot calculate the time taken by boat
A in river P to go 120 Km upstream. Because we
do not know the speed of boat A and speed of
stream river P.
Statement II –
2 x (22 + p) = 60
Or, p = 16/2 = 8
Speed of stream in river S = 8
So, we cannot get the answer from statement II.
But from both statement we can say, speed of
stream in river P = 8 – 3 = 5
Speed of boat B = [52 – (8 * 2)]/2 = 18 km/hr
So, speed of boat A = 18 + 2 = 20 km/hr.
We know the speed of boat A and the speed of
the stream in river P. so we can calculate the
answer. (C)
5.
Statement I –
Let the efficiency of P and Q is 6x and 5x.
So, time taken by P is 5x.
But from the given information we cannot
calculate the actual number of days taken by P.
Statement I alone is not sufficient.
Statement II –
Let P takes y days to complete the work and T
takes 3y to complete work.
R takes y + 5 days to complete the work.
So, we can say, 1/ (y + 5) + 1/3y = 1/6
From this we get y = 5, so P can complete the
work in 5 days.
Statement II alone is sufficient. (B)
1.
Statement I –
Let Breadth of cuboid B is 3U
So, 3U * 5 + 5 * 8 + 8 * 3U = 158/2 = 79
Or, 39U = 79 – 40
Or, U = 1
Length, breadth, height of cuboid B is 5, 3, 8
respectively and breadth of cuboid A is 2 and
height and length of cuboid A is 3v and 2v
respectively.
So, we can calculate the volume of cuboid B i.e.,
5 * 3 * 8 = 120 but cannot calculate the volume
of cuboid A.
Statement II –
Total surface area of cuboid A is 88. But we
cannot calculate individual volume from it.
From both statements,
1st statement we get, breadth of cuboid A is 2
and height and length of cuboid A is 3v and 2v
respectively
So, we can say, 2 * (2 * 3v + 3v * 2v + 2v * 2) =
88
From this we get v = 2.
So, volume cuboid A = (2 * 2) * 2 * (3 * 2) = 48
Required difference = 120 – 48 = 72
So, using two statements we get the answer. (C)
Statement I –
Let age of D is x.
Age of E = x + 5, age of B = x + 5 – 14 = x - 9,
age of C = x – 9 + 2 = x - 7, age of A = x – 7 + 2
= x - 5
So, we cannot calculate the age of A.
Statement II –
The Ages of B and C are 8j and 9j.
Age of D = 9j + 7
Age of E = [9j + 7] * 6/5
So, we can say, [9j + 7] * 6/5 - 9j = 12
From this we get value j, from value j we
calculate age of E and C, from that we can
calculate age of A.
Statement II alone is sufficient. (B)
Statement I –
Let milk in A = 4x and milk in B = 2x.
Water in B = 2x * 1/2 = x = 10
So, milk in mixture A = 4 * 10 = 40
So, statement I is sufficient.
Statement II –
Difference of milk in mixture A and mixture C is
10 and the difference of water in mixture A and
B is 20. So, milk in A can be more or less. From
the statement we cannot calculate the amount of
milk in mixture A because there is no direct data
given. (A)
Statement I –
Speed of stream river S is 3 km/hr more than
river P.
Let the speed of stream river P = x, speed of
stream river S = x + 3.
But we cannot calculate the time taken by boat
A in river P to go 120 Km upstream. Because we
do not know the speed of boat A and speed of
stream river P.
Statement II –
2 x (22 + p) = 60
Or, p = 16/2 = 8
Speed of stream in river S = 8
So, we cannot get the answer from statement II.
But from both statement we can say, speed of
stream in river P = 8 – 3 = 5
Speed of boat B = [52 – (8 * 2)]/2 = 18 km/hr
So, speed of boat A = 18 + 2 = 20 km/hr.
We know the speed of boat A and the speed of
the stream in river P. so we can calculate the
answer. (C)
5.
Statement I –
Let the efficiency of P and Q is 6x and 5x.
So, time taken by P is 5x.
But from the given information we cannot
calculate the actual number of days taken by P.
Statement I alone is not sufficient.
Statement II –
Let P takes y days to complete the work and T
takes 3y to complete work.
R takes y + 5 days to complete the work.
So, we can say, 1/ (y + 5) + 1/3y = 1/6
From this we get y = 5, so P can complete the
work in 5 days.
Statement II alone is sufficient. (B)
❤1
@quant_di
In an office, there are different numbers of
people who like Dancing, singing, and painting.
Number of males who only like dancing is 80% of
the number of females who only like dancing.
Equal number of males and females like both
dancing and painting but not singing. Number of
females who like only singing is equal to the
number of females who like only dancing.
Number of females who like both dancing and
singing but not painting is equal to the number of
males who like all three. Total eight people like
both singing and dancing but not painting which
is one more than the number of people who like
both singing and painting but not dancing.
Number of males who like only signing is 30.
Ratio of the number of males and females who
like both painting and singing but not dancing is
3:4. Number of males liking all three is 3 which is
25% less than the number of females who like all
the three. Number of males who like only
painting is equal to the number of males who like
only dancing. Number of males who like both
Dancing and Painting but not singing is half of
the number of females who like both painting and
singing but not dancing. Number of females who
like only painting is six times the number of
females who like both dancing and singing but
not painting. Total number of people who only
like painting is 38.
sиαρσnє🌱
1) Number of people who like only dancing is
what percent of the number of males who like
both painting and singing but not dancing and
the number of females who like all three
together?
a) 443.2%
b) 405.3%
c) 562.5%
d) 556.3%
e) 642.3%
2) Find the difference between the number of
males who like painting to the number of people
who like signing?
a) 39
b) 36
c) 37
d) 49
e) 42
3) Find which one is true.
I) Number of males who only like singing is 50%
more than the number of males who only like
Dancing.
II) Total number of females who like only painting
is 40% of the total number of people who like
only dancing.
a) only i is true
b) Both are true
c) only ii is true
d) none are true
e) None of these
4) Find the ratio of the total number of people
who like dancing and the total number of people
who like singing.
a) 64:77
b) 64:79
c) 63:77
d) 6:7
e) None of these
5) Total number of males who like both dancing
and singing but not painting is what percent of
the total number of females who like both
dancing and painting but not singing?
a) 250%
b) 220%
c) 230%
d) 246%
e) None of these
In an office, there are different numbers of
people who like Dancing, singing, and painting.
Number of males who only like dancing is 80% of
the number of females who only like dancing.
Equal number of males and females like both
dancing and painting but not singing. Number of
females who like only singing is equal to the
number of females who like only dancing.
Number of females who like both dancing and
singing but not painting is equal to the number of
males who like all three. Total eight people like
both singing and dancing but not painting which
is one more than the number of people who like
both singing and painting but not dancing.
Number of males who like only signing is 30.
Ratio of the number of males and females who
like both painting and singing but not dancing is
3:4. Number of males liking all three is 3 which is
25% less than the number of females who like all
the three. Number of males who like only
painting is equal to the number of males who like
only dancing. Number of males who like both
Dancing and Painting but not singing is half of
the number of females who like both painting and
singing but not dancing. Number of females who
like only painting is six times the number of
females who like both dancing and singing but
not painting. Total number of people who only
like painting is 38.
what percent of the number of males who like
both painting and singing but not dancing and
the number of females who like all three
together?
a) 443.2%
b) 405.3%
c) 562.5%
d) 556.3%
e) 642.3%
2) Find the difference between the number of
males who like painting to the number of people
who like signing?
a) 39
b) 36
c) 37
d) 49
e) 42
3) Find which one is true.
I) Number of males who only like singing is 50%
more than the number of males who only like
Dancing.
II) Total number of females who like only painting
is 40% of the total number of people who like
only dancing.
a) only i is true
b) Both are true
c) only ii is true
d) none are true
e) None of these
4) Find the ratio of the total number of people
who like dancing and the total number of people
who like singing.
a) 64:77
b) 64:79
c) 63:77
d) 6:7
e) None of these
5) Total number of males who like both dancing
and singing but not painting is what percent of
the total number of females who like both
dancing and painting but not singing?
a) 250%
b) 220%
c) 230%
d) 246%
e) None of these
👍1
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@quant_di
There are some values of parameters of different shapes as given in the table below.
Note- NA, (not available) means the value is not given.
There are some values of parameters of different shapes as given in the table below.
Note- NA, (not available) means the value is not given.
1) If the height of the cone is double the radius of
the sphere and the height of the cuboid is
14.28% more than the radius of the Cylinder then
find the difference between the volume of the
cuboid and the volume of the cone?
a) 2017
b) 2018
c) 2016
d) 2020
e) 2056
sиαρσnє🌱
2) Cost of fencing a circular plot at a rate of
Rs.23 per unit is 2024. If the radius of the circle
is equal to the radius of cone and the height of
the cuboid is the diameter of the circular plot
then find the volume of the cuboid?
a) 1236.2
b) 1453.6
c) 1256.4
d) 1058.4
e) 1250.2
3) Volume of the cylinder is 7392 units and the
heights of the cylinder and cone are equal.
Height of the cuboid is double the radius of the
sphere. Find the difference between lateral
surface area of the cuboid and curved surface
area of the cylinder?
a) 308
b) 408
c) 508
d) 608
e) None of these
sиαρσnє🌱
4) Area of the square is equal to the numeric
value of the volume of the cone. If the cube of a
side is 8.33% less than the side of the square
then find the sum volume of cube and sphere?
a) 11553.14
b) 14536.22
c) 1425.32
d) 144.322
e) None of these
5) Ratio of length and breadth of the cuboid is
4:1. Height of another cone is the same as the
given cone and the volume of another cone is
1232. Then find the curved surface area of the
cone?
a) 550
b) 540
c) 650
d) 450
e) None of these
@quant_di
the sphere and the height of the cuboid is
14.28% more than the radius of the Cylinder then
find the difference between the volume of the
cuboid and the volume of the cone?
a) 2017
b) 2018
c) 2016
d) 2020
e) 2056
Rs.23 per unit is 2024. If the radius of the circle
is equal to the radius of cone and the height of
the cuboid is the diameter of the circular plot
then find the volume of the cuboid?
a) 1236.2
b) 1453.6
c) 1256.4
d) 1058.4
e) 1250.2
3) Volume of the cylinder is 7392 units and the
heights of the cylinder and cone are equal.
Height of the cuboid is double the radius of the
sphere. Find the difference between lateral
surface area of the cuboid and curved surface
area of the cylinder?
a) 308
b) 408
c) 508
d) 608
e) None of these
value of the volume of the cone. If the cube of a
side is 8.33% less than the side of the square
then find the sum volume of cube and sphere?
a) 11553.14
b) 14536.22
c) 1425.32
d) 144.322
e) None of these
5) Ratio of length and breadth of the cuboid is
4:1. Height of another cone is the same as the
given cone and the volume of another cone is
1232. Then find the curved surface area of the
cone?
a) 550
b) 540
c) 650
d) 450
e) None of these
@quant_di
❤1
@quant_di
In an office, there are different numbers of
people who like Dancing, singing, and painting.
Number of males who only like dancing is 80% of
the number of females who only like dancing.
Equal number of males and females like both
dancing and painting but not singing. Number of
females who like only singing is equal to the
number of females who like only dancing.
Number of females who like both dancing and
singing but not painting is equal to the number of
males who like all three. Total eight people like
both singing and dancing but not painting which
is one more than the number of people who like
both singing and painting but not dancing.
Number of males who like only signing is 30.
Ratio of the number of males and females who
like both painting and singing but not dancing is
3:4. Number of males liking all three is 3 which is
25% less than the number of females who like all
the three. Number of males who like only
painting is equal to the number of males who like
only dancing. Number of males who like both
Dancing and Painting but not singing is half of
the number of females who like both painting and
singing but not dancing. Number of females who
like only painting is six times the number of
females who like both dancing and singing but
not painting. Total number of people who only
like painting is 38.
sиαρσnє🌱
1) Number of people who like only dancing is
what percent of the number of males who like
both painting and singing but not dancing and
the number of females who like all three
together?
a) 443.2%
b) 405.3%
c) 562.5%
d) 556.3%
e) 642.3%
2) Find the difference between the number of
males who like painting to the number of people
who like signing?
a) 39
b) 36
c) 37
d) 49
e) 42
3) Find which one is true.
I) Number of males who only like singing is 50%
more than the number of males who only like
Dancing.
II) Total number of females who like only painting
is 40% of the total number of people who like
only dancing.
a) only i is true
b) Both are true
c) only ii is true
d) none are true
e) None of these
4) Find the ratio of the total number of people
who like dancing and the total number of people
who like singing.
a) 64:77
b) 64:79
c) 63:77
d) 6:7
e) None of these
5) Total number of males who like both dancing
and singing but not painting is what percent of
the total number of females who like both
dancing and painting but not singing?
a) 250%
b) 220%
c) 230%
d) 246%
e) None of these
@quant_di
In an office, there are different numbers of
people who like Dancing, singing, and painting.
Number of males who only like dancing is 80% of
the number of females who only like dancing.
Equal number of males and females like both
dancing and painting but not singing. Number of
females who like only singing is equal to the
number of females who like only dancing.
Number of females who like both dancing and
singing but not painting is equal to the number of
males who like all three. Total eight people like
both singing and dancing but not painting which
is one more than the number of people who like
both singing and painting but not dancing.
Number of males who like only signing is 30.
Ratio of the number of males and females who
like both painting and singing but not dancing is
3:4. Number of males liking all three is 3 which is
25% less than the number of females who like all
the three. Number of males who like only
painting is equal to the number of males who like
only dancing. Number of males who like both
Dancing and Painting but not singing is half of
the number of females who like both painting and
singing but not dancing. Number of females who
like only painting is six times the number of
females who like both dancing and singing but
not painting. Total number of people who only
like painting is 38.
what percent of the number of males who like
both painting and singing but not dancing and
the number of females who like all three
together?
a) 443.2%
b) 405.3%
c) 562.5%
d) 556.3%
e) 642.3%
2) Find the difference between the number of
males who like painting to the number of people
who like signing?
a) 39
b) 36
c) 37
d) 49
e) 42
3) Find which one is true.
I) Number of males who only like singing is 50%
more than the number of males who only like
Dancing.
II) Total number of females who like only painting
is 40% of the total number of people who like
only dancing.
a) only i is true
b) Both are true
c) only ii is true
d) none are true
e) None of these
4) Find the ratio of the total number of people
who like dancing and the total number of people
who like singing.
a) 64:77
b) 64:79
c) 63:77
d) 6:7
e) None of these
5) Total number of males who like both dancing
and singing but not painting is what percent of
the total number of females who like both
dancing and painting but not singing?
a) 250%
b) 220%
c) 230%
d) 246%
e) None of these
@quant_di
👍1
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The given below table shows the average temperature (in degree) of five cities in the months of March
and April.
a) Average temperature of Bangalore in the month of April is equal to the average temperature of Delhi in
the month of March.
b) Average temperature of Delhi and Kolkata in the month of April is equal.
c) Average of average temperature of Mumbai in two months is 33.5.
d) Average temperature of Delhi in the months of March and April is 2 and 1 degree more than the
average temperature of Mumbai in the months of March and April respectively.
d) Average temperature in Chennai in the month of March is 1 degree less than in the month of April.
e) Average temperature of Chennai and Bangalore together in the month of March is 70.
f) Average temperature of Kolkata in the month March is equal to the Average temperature of Mumbai in
the month April.
g) Average temperature of Kolkata in the month of April is 2 degrees more than the average temperature
of Bangalore in the month of April.
sиαρσnє🌱
1) Find the difference between the average of
average temperature in the months of April and
March together in Delhi and the average of
average temperature in the months of March and
April together in Kolkata.
a) 0.9
b) 0.6
c) 0.5
d) 1.2
e) 2
2) Ratio of average temperature in the months of
April and March in the city of Hyderabad is 8:9.
Average temperature in the month of March in
the city Hyderabad is equal to the average
temperature in the month of April in Kolkata. Find
the total average temperature of Hyderabad in
both the months together.
a) 64
b) 60
c) 69
d) 68
e) 67
3) Find the difference between the average
temperature of Kolkata in the months of March
and April together and average temperature of
Mumbai in the months of March and April
together?
a) 1
b) 4
c) 3
d) 2
e) None of these
4) The average temperature in Bangalore during
the first 15 days of May is 34.5 and in the next 16
days it is 35. Then find the average of average
temperature of Bangalore in the months of
March, April and May together.
a) 33.91
b) 34.23
c) 35.33
d) 33.01
e) None of these
5) Average of average temperature of all cities
in the month of March together is approximately
what percent more or less than that of average of
average temperature of all cities in the month of
April together?
a) 4.5
b) 4.7
c) 4.9
d) 5.1
e) None of these
the month April.
g) Average temperature of Kolkata in the month of April is 2 degrees more than the average temperature
of Bangalore in the month of April.
average temperature in the months of April and
March together in Delhi and the average of
average temperature in the months of March and
April together in Kolkata.
a) 0.9
b) 0.6
c) 0.5
d) 1.2
e) 2
2) Ratio of average temperature in the months of
April and March in the city of Hyderabad is 8:9.
Average temperature in the month of March in
the city Hyderabad is equal to the average
temperature in the month of April in Kolkata. Find
the total average temperature of Hyderabad in
both the months together.
a) 64
b) 60
c) 69
d) 68
e) 67
3) Find the difference between the average
temperature of Kolkata in the months of March
and April together and average temperature of
Mumbai in the months of March and April
together?
a) 1
b) 4
c) 3
d) 2
e) None of these
4) The average temperature in Bangalore during
the first 15 days of May is 34.5 and in the next 16
days it is 35. Then find the average of average
temperature of Bangalore in the months of
March, April and May together.
a) 33.91
b) 34.23
c) 35.33
d) 33.01
e) None of these
5) Average of average temperature of all cities
in the month of March together is approximately
what percent more or less than that of average of
average temperature of all cities in the month of
April together?
a) 4.5
b) 4.7
c) 4.9
d) 5.1
e) None of these
In five stores [A, B, C, D and E] three company
shoes are there [ Nike, Adidas and Reebok].
Number of Nike shoes in store A is X. Total
number of shoes in store A is 520. Number of
Adidas shoes in store B is Y, which is equal to
the number of Reebok shoes in store A. Total
number of Reebok shoes in all five stores is 960.
Sum of Reebok shoes in stores A and B is 370.
Ratio between the number of Nike and Adidas
shoes in store C is 13:14. Number of Reebok
shoes in store C is Z. Number of Adidas shoes in
store D is M, which is 5 more than the number of
adidas shoes in store B. Total number of shoes
in store E is 520. Total number of Reebok shoes
in stores D and E is 250 and 180 respectively.
Total number of shoes in store C is 430. Total
number of Adidas shoes in stores B and D
together is 445. Total number of Reebok shoes
in store E is N, which is equal to the number of
Adidas shoes in store A. Total number of Nike
shoes in stores A, B and C together is 350.
Number of Nike shoes in store D is double of
number of Nike shoes in store B. Ratio between
the number of Nike and Adidas shoes in store E
is 7:10.
sиαρσnє🌱
6) Find the value of Y – X =.
a) 110
b) 130
c) 100
d) 120
e) 160
7) Find the value of M + Z - N.
a) 230
b) 215
c) 220
d) 205
e) 225
8) Find the difference between the total number
of Adidas shoes in all the stores together and the
total number of Reebok shoes in all the stores
together.
a) 35
b) 5
c) 25
d) 15
e) None of these
9) Find the ratio between the total number of
shoes in store B of all companies together and
total number of shoes in store E of all companies
together.
a) 47:52
b) 47:53
c) 41:50
d) 5:9
e) None of these
10) Total number of Reebok shoes in stores A
and E together is approximately what percent of
total number of Nike shoes in stores B and C
together?
a) 173.91%
b) 213.32%
c) 202.32%
d) 172.32%
e) None of these
shoes are there [ Nike, Adidas and Reebok].
Number of Nike shoes in store A is X. Total
number of shoes in store A is 520. Number of
Adidas shoes in store B is Y, which is equal to
the number of Reebok shoes in store A. Total
number of Reebok shoes in all five stores is 960.
Sum of Reebok shoes in stores A and B is 370.
Ratio between the number of Nike and Adidas
shoes in store C is 13:14. Number of Reebok
shoes in store C is Z. Number of Adidas shoes in
store D is M, which is 5 more than the number of
adidas shoes in store B. Total number of shoes
in store E is 520. Total number of Reebok shoes
in stores D and E is 250 and 180 respectively.
Total number of shoes in store C is 430. Total
number of Adidas shoes in stores B and D
together is 445. Total number of Reebok shoes
in store E is N, which is equal to the number of
Adidas shoes in store A. Total number of Nike
shoes in stores A, B and C together is 350.
Number of Nike shoes in store D is double of
number of Nike shoes in store B. Ratio between
the number of Nike and Adidas shoes in store E
is 7:10.
a) 110
b) 130
c) 100
d) 120
e) 160
7) Find the value of M + Z - N.
a) 230
b) 215
c) 220
d) 205
e) 225
8) Find the difference between the total number
of Adidas shoes in all the stores together and the
total number of Reebok shoes in all the stores
together.
a) 35
b) 5
c) 25
d) 15
e) None of these
9) Find the ratio between the total number of
shoes in store B of all companies together and
total number of shoes in store E of all companies
together.
a) 47:52
b) 47:53
c) 41:50
d) 5:9
e) None of these
10) Total number of Reebok shoes in stores A
and E together is approximately what percent of
total number of Nike shoes in stores B and C
together?
a) 173.91%
b) 213.32%
c) 202.32%
d) 172.32%
e) None of these
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Link👇👇
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