Area of circle: A = Tr?Rate of flowQ = Avt = F(sin0)rT = Fl, wherel= lever armBernoulli's equation:1P++ pgy, = P, +1pv,´ + pgy,Equilibrium:Te = T - 273.15°CΣτ=09T =-T. +325Non-equilibrium:5Tc =-(T, - 32)Στ= ΙαТетреrature:Moment of inertial for a point massrevolving about a center at a distance r:ΔL L,ΔΤAA = y A,AT Y = 2aAV = BVAT B = 3aI= Mr?Kinetic Energy:Specific Heat:Translational: ½ mv²Rotational: ½ Im?(J/kg. 'C)mATQ = mc(T, –T,)Angular speed o =v/rQcold=-QhotTensile strain:EQ = 0Latent Heat:FALL.Y -Young's modulusphase change: Q=±mLEnergy Transfer:ΔΤP =AtDensity:ArMp =V(kg/m²)Thermal conductivity:Pressure:(T, – T.)P = kAL.FP=A(Ра)Hooke's Law:F =-kxP = P, + pghAcceleration in simple harmonicmotion:Archimedes' principle:ka =B = P fuidV famfluid8Elastic potential energy:РЕ, %3D-kx²2Equation of flow continuity:Av, = A,v,Period: A concrete statue of a banana is hung from two ropes, as shown below. The right-side rope has atension of 230 Newtons. What is the mass of the concrete banana? (Take the center of mass ofthe banana to be its horizontal midpoint.)0.53 m0.15 m1.75 m

Answered: Image /qna-images/answer/9bba914b-ff49-4d87-a257-48d5c4649785.jpg

Area of circle: A = Tr? Rate of flow Q = Av T = F(sin0)r T = Fl, where1= lever arm Bernoulli's equation: 1 v² + pgy, = P, + pv,´ + pgy, 1 P+ Equilibrium: Te = Tx - 273.15°C Στ-0 T, =?T. +32 9 Non-equilibrium: T. = 5 --32) Στ= Ια Тетрerature: Moment of inertial for a point mass revolving about a center at a distance r: AL = aL‚AT AA = y A,AT = 2a AV = BV,AT ß = 3a I= Mr? Kinetic Energy: Specific Heat: Translational: ½ mv? (J/kg. °C) Rotational: ½ Io² mAT Q = mc(T, –T,) Angular speed o =v/r Qcold =-Qhot Tensile strain: EQ = 0 Latent Heat: F Lo Y-Young's modulus AL = Y A phase change: Q =±mL Energy Transfer: ΔΤ P = Δι Density: Ax M p = V (kg/m²) Thermal conductivity: P = kA -T) L Pressure: F P = A (Ра) Hooke's Law: P = P, + pgh F =-kx Acceleration in simple harmonic motion: Archimedes' principle: k a = - B = P fuid fuid8 m Elastic potential energy: PE, = * 2 Equation of flow continuity: Av, = A,v,

Area of circle: A = Tr? Rate of flow Q = Av T = F(sin0)r T = Fl, where1= lever arm Bernoulli's equation: 1 v² + pgy, = P, + pv,´ + pgy, 1 P+ Equilibrium: Te = Tx - 273.15°C Στ-0 T, =?T. +32 9 Non-equilibrium: T. = 5 --32) Στ= Ια Тетрerature: Moment of inertial for a point mass revolving about a center at a distance r: AL = aL‚AT AA = y A,AT = 2a AV = BV,AT ß = 3a I= Mr? Kinetic Energy: Specific Heat: Translational: ½ mv? (J/kg. °C) Rotational: ½ Io² mAT Q = mc(T, –T,) Angular speed o =v/r Qcold =-Qhot Tensile strain: EQ = 0 Latent Heat: F Lo Y-Young's modulus AL = Y A phase change: Q =±mL Energy Transfer: ΔΤ P = Δι Density: Ax M p = V (kg/m²) Thermal conductivity: P = kA -T) L Pressure: F P = A (Ра) Hooke's Law: P = P, + pgh F =-kx Acceleration in simple harmonic motion: Archimedes' principle: k a = - B = P fuid fuid8 m Elastic potential energy: PE, = * 2 Equation of flow continuity: Av, = A,v,

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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Concept explainers

Variation of pressure

From the equation of pressure, pressure is directly proportional to the applied force.

Question

Area of circle: A = Tr?
Rate of flow
Q = Av
t = F(sin0)r
T = Fl, wherel= lever arm
Bernoulli's equation:
1
P+
+ pgy, = P, +
1
pv,´ + pgy,
Equilibrium:
Te = T - 273.15°C
Στ=0
9
T =
-T. +32
5
Non-equilibrium:
5
Tc =-(T, - 32)
Στ= Ια
Тетреrature:
Moment of inertial for a point mass
revolving about a center at a distance r:
ΔL L,ΔΤ
AA = y A,AT Y = 2a
AV = BVAT B = 3a
I= Mr?
Kinetic Energy:
Specific Heat:
Translational: ½ mv²
Rotational: ½ Im?
(J/kg. 'C)
mAT
Q = mc(T, –T,)
Angular speed o =v/r
Qcold
=-Qhot
Tensile strain:
EQ = 0
Latent Heat:
F
AL
L.
Y -Young's modulus
phase change: Q=±mL
Energy Transfer:
ΔΤ
P =
At
Density:
Ar
M
p =
V
(kg/m²)
Thermal conductivity:
Pressure:
(T, – T.)
P = kA
L.
F
P=
A
(Ра)
Hooke's Law:
F =-kx
P = P, + pgh
Acceleration in simple harmonic
motion:
Archimedes' principle:
k
a =
B = P fuidV fa
m
fluid8
Elastic potential energy:
РЕ, %3D
-kx²
2
Equation of flow continuity:
Av, = A,v,
Period:

A concrete statue of a banana is hung from two ropes, as shown below. The right-side rope has a
tension of 230 Newtons. What is the mass of the concrete banana? (Take the center of mass of
the banana to be its horizontal midpoint.)
0.53 m
0.15 m
1.75 m

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