MATHS 🧮 LAB 🔬
Pi is a rational number
Pi is an irrational number. It cannot be expressed as a simple fraction (a ratio of two integers), and its decimal representation never ends or repeats. While approximations like 22/7 or 3.14 are used, the actual value is approximately 3.14159 and continues infinitely.
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MATHS 🧮 LAB 🔬
Zero is a positive number
Zero is not a positive number; it is neither positive nor negative. It acts as the neutral, unsigned dividing point between positive and negative numbers on the number line. While zero is a non-negative integer, it does not satisfy the requirement of being greater than zero.
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MATHS 🧮 LAB 🔬
The largest 4 digit number is 9999
True. The largest 4-digit number is 9999. Any number higher (10,000 and above) requires five digits, making 9999 the maximum value possible in the thousands place.
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MATHS 🧮 LAB 🔬
A triangle is a three-dimensional shape
False.
A triangle is a two-dimensional (2D) shape, not a three-dimensional (3D) shape. It is a flat, plane polygon with three sides and three angles that only possesses length and width, but no depth. Examples of 3D shapes that use triangles in their structure include pyramids and tetrahedrons.
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A triangle is a two-dimensional (2D) shape, not a three-dimensional (3D) shape. It is a flat, plane polygon with three sides and three angles that only possesses length and width, but no depth. Examples of 3D shapes that use triangles in their structure include pyramids and tetrahedrons.
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MATHS 🧮 LAB 🔬
An equilateral triangle has only two of its sides equal. True or false?
False
An equilateral triangle is defined by having all three sides equal in length, not just two. While it is technically a special type of isosceles triangle (which must have at least two sides equal), the defining characteristic of an equilateral triangle is that all three sides are congruent.
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An equilateral triangle is defined by having all three sides equal in length, not just two. While it is technically a special type of isosceles triangle (which must have at least two sides equal), the defining characteristic of an equilateral triangle is that all three sides are congruent.
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MATHS 🧮 LAB 🔬
Find the derivative of
f(x) =3x⁴-5x²+7
f(x) =3x⁴-5x²+7
First term
d/dx (3x⁴) = 4(3)x⁴¯¹
= 12x³
Second term
d/dx (5x²) = 2(5)x²¯¹
10x
Third term is a constant
Therefore, d/dx (7)=0
Final answer
12x³-10x
@edmathlab
d/dx (3x⁴) = 4(3)x⁴¯¹
= 12x³
Second term
d/dx (5x²) = 2(5)x²¯¹
10x
Third term is a constant
Therefore, d/dx (7)=0
Final answer
12x³-10x
@edmathlab
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We solve,learn and teach mathematics. Invite your friends to also learn 😌❤️
We love y'all.. Have a wonderful day
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We love y'all.. Have a wonderful day
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DAY-5
MOST IMPORTANT FORMULAS
The image is a social media post about Euler's identity, often celebrated as one of the most beautiful equations in mathematics.
The identity connects concepts from arithmetic, geometry, algebra, and analysis.
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MOST IMPORTANT FORMULAS
The image is a social media post about Euler's identity, often celebrated as one of the most beautiful equations in mathematics.
The identity connects concepts from arithmetic, geometry, algebra, and analysis.
@edmathlab
❤1
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Using Cramer’s Rule to solve simultaneous equation, you get different answer when using elimination method provided the questions are same.
Anonymous Quiz
38%
True
62%
False
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If a quadratic has equal roots, its graph touches the x-axis at exactly one point.
Anonymous Quiz
90%
True
10%
False
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DAY-6
MOST IMPORTANT FORMULAS
The image displays the limit definition of the derivative, a fundamental concept in calculus.
The formula, is used to find the instantaneous rate of change of a function f(x) at any point x. It represents the slope of the tangent line to the curve of the function at that specific point. This specific definition, often taught as differentiation from first principles, was formalized by the French mathematician Augustin-Louis Cauchy.
@@edmathlab
MOST IMPORTANT FORMULAS
The image displays the limit definition of the derivative, a fundamental concept in calculus.
The formula, is used to find the instantaneous rate of change of a function f(x) at any point x. It represents the slope of the tangent line to the curve of the function at that specific point. This specific definition, often taught as differentiation from first principles, was formalized by the French mathematician Augustin-Louis Cauchy.
@@edmathlab
👍1
Good day everyone. I hope y'all had a good night.
We will be explaining the answers to the quiz we had yesterday.
We solve, learn and teach mathematics here. Invite your friends so that we all learn together
Thank you
@edmathlab
We will be explaining the answers to the quiz we had yesterday.
We solve, learn and teach mathematics here. Invite your friends so that we all learn together
Thank you
@edmathlab
🥰1