Forwarded from TED Buy/Sell Proof
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π5π5π₯°4π3β€2
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Forwarded from Ethio High-schoolβ’
Fluid Statics (Fluids at Rest)γ°οΈ
a) Density (Ο)
Defined as mass per unit volume
Ο = m / V
Unit: kg/mΒ³
b) Pressure in Fluids
Pressure is the force applied per unit area:
P = F / A
Unit: Pascal (Pa)
c) Pressure due to a Column of Fluid
P = Οgh
Where:
Ο = density of the fluid
g = gravitational acceleration
h = height/depth of the fluid
d) Pascalβs Principle
A change in pressure applied to an enclosed fluid is transmitted equally throughout the fluid.
Used in hydraulic systems.
e) Archimedesβ Principle
A body submerged in a fluid experiences an upward buoyant force equal to the weight of the displaced fluid.
F_b = Ο_fluid Γ g Γ V_displaced
f) Conditions of Floating and Sinking
β
Floating: Weight = Buoyant force
β
Sinking: Weight > Buoyant force
β
Suspended: Weight = Buoyant force (object remains at equilibrium)
a) Density (Ο)
Defined as mass per unit volume
Ο = m / V
Unit: kg/mΒ³
b) Pressure in Fluids
Pressure is the force applied per unit area:
P = F / A
Unit: Pascal (Pa)
c) Pressure due to a Column of Fluid
P = Οgh
Where:
Ο = density of the fluid
g = gravitational acceleration
h = height/depth of the fluid
d) Pascalβs Principle
A change in pressure applied to an enclosed fluid is transmitted equally throughout the fluid.
Used in hydraulic systems.
e) Archimedesβ Principle
A body submerged in a fluid experiences an upward buoyant force equal to the weight of the displaced fluid.
F_b = Ο_fluid Γ g Γ V_displaced
f) Conditions of Floating and Sinking
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π6π4π₯°4π3β€1
Forwarded from Ethio High-schoolβ’
Anonymous Quiz
21%
A) The cube will sink completely to the bottom.
32%
B) The cube will float with exactly half of its volume submerged.
39%
C) The cube will float with 80% of its volume submerged.
8%
D) The cube will be suspended in equilibrium under the water.
π5β€4π4π4π₯°2
Forwarded from Ethio High-schoolβ’
Heart Chambers
β
The human heart has four chambers
1. Right Atrium β receives deoxygenated blood from the body via the vena cava.
2. Right Ventricle β pumps deoxygenated blood to the lungs through the pulmonary artery.
3. Left Atrium β receives oxygenated blood from the lungs via the pulmonary veins.
4. Left Ventricle β pumps oxygenated blood to the body through the aorta.
π‘ The atria (plural of atrium) are the upper chambers and have thin walls, while the ventricles are the lower chambers and have thick, muscular wallsβespecially the left ventricle, which pumps blood to the whole body.
@ethiohigh_schoolβοΈ
1. Right Atrium β receives deoxygenated blood from the body via the vena cava.
2. Right Ventricle β pumps deoxygenated blood to the lungs through the pulmonary artery.
3. Left Atrium β receives oxygenated blood from the lungs via the pulmonary veins.
4. Left Ventricle β pumps oxygenated blood to the body through the aorta.
@ethiohigh_school
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π9β€3π₯°3π2π1
Forwarded from Ethio High-schoolβ’
A. Right atrium β Right ventricle β Lungs β Left atrium β Left ventricle β Body
B. Left atrium β Left ventricle β Lungs β Right atrium β Right ventricle β Body
C. Right ventricle β Right atrium β Lungs β Left ventricle β Left atrium β Body
D. Right atrium β Left atrium β Right ventricle β Left ventricle β Body
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β€10π4π4π3π₯°2
Forwarded from Ethio High-schoolβ’
Matrices
β A matrix is a rectangular array of numbers arranged in rows and columns.
β A matrix is usually denoted by capital letters (e.g., A, B, C).
β Each number in a matrix is called an element or entry.
βNotation
β If a matrix A has m rows and n columns, we write it as Aβββ (m by n matrix).
βοΈ Types of Matrices
β Row matrix: Only one row (e.g., [2 3 5])
β Column matrix: Only one column
β Square matrix: Same number of rows and columns
β Zero (Null) matrix: All elements are 0
β Diagonal matrix: Only diagonal elements are non-zero
β Scalar matrix: Diagonal matrix with same diagonal values
β Identity matrix (Iβ): Diagonal = 1, rest = 0
β Symmetric matrix: A = Aα΅ (transpose)
β Skew-symmetric matrix: A = -Aα΅
β Matrix Operations
a) Addition and Subtraction
β Only possible if matrices have same order
β Add/subtract corresponding elements
b) Scalar Multiplication
β Multiply each element by a scalar (number)
c) Matrix Multiplication
Multiply Aβββ Γ Bβββ results in Cβββ
Rule: Multiply row by column
@ethiohigh_schoolβοΈ
β A matrix is a rectangular array of numbers arranged in rows and columns.
β A matrix is usually denoted by capital letters (e.g., A, B, C).
β Each number in a matrix is called an element or entry.
βNotation
β If a matrix A has m rows and n columns, we write it as Aβββ (m by n matrix).
a) Addition and Subtraction
β Only possible if matrices have same order
β Add/subtract corresponding elements
b) Scalar Multiplication
β Multiply each element by a scalar (number)
c) Matrix Multiplication
Multiply Aβββ Γ Bβββ results in Cβββ
Rule: Multiply row by column
@ethiohigh_school
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