Propose a force standard different from the example of a stretched spring discussed in the text. Your standard must be capable of producing the sane force repeatedly.

Question

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Answer 1

Textbook Question

Chapter 4, Problem 1CQ

Propose a force standard different from the example of a stretched spring discussed in the text. Your standard must be capable of producing the sane force repeatedly.

Expert Solution & Answer

To determine

To propose: a standard force that is different from the example of a stretched spring.

Explanation of Solution

Introduction:

The force acting on a stretched string can be calculated by calculating the stretch produced in the string. Here, we need to propose a force standard which is different than this stretched spring.

College Physics, Chapter 4, Problem 1CQ

The above figure shows the arrangement of Pascal’s law. When a force is applied on the beaker A, the water level of beaker B rises by a height h .

The pressure acting on the Beaker is given as P=hdg. Where, h is the height of liquid risen, d is the density of liquid and g is acceleration due to gravity.

So, P=hdg,

FA=hdgF=hdgAF=(hA)dgF=Vdg

V is the volume of liquid raised in the beaker B. So by using this standard, we can measure the forces acting on beaker A.

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SARET CRKS AUTOWAY 12. A stone is dropped from the top of a cliff. It is seen to hit the ground below after 3.55 s. How high is the cliff? 13. A ball is dropped from rest at the top of a building that is 320 m tall. Assuming no air resistance, what is the speed of the ball just before it strikes the ground? 14. Estimate (a) how long it took King Kong to fall straight down from the top of the Empire State Building (280m high), and (b) his velocity just before "landing". Useful equations For Constant Velocity: V => D X = V₁t + Xo For Constant Acceleration: Vr = V + at X = Xo+Vot + v=V+2a(X-Xo) \prom = V +V V velocity t = time D Distance X = Final Position Xo Initial Position V = Final Velocity Vo Initial Velocity a = acceleration For free fall Yf = Final Position Yo Initial Position g = 9.80 m $2 For free fall: V = V + gt Y=Yo+Vo t + +gt V,² = V₁²+2g (Y-Yo) V+Vo Vprom= 2 6

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Answer 2

Textbook Question

Chapter 4, Problem 1CQ

Propose a force standard different from the example of a stretched spring discussed in the text. Your standard must be capable of producing the sane force repeatedly.

Expert Solution & Answer

To determine

To propose: a standard force that is different from the example of a stretched spring.

Explanation of Solution

Introduction:

The force acting on a stretched string can be calculated by calculating the stretch produced in the string. Here, we need to propose a force standard which is different than this stretched spring.

College Physics, Chapter 4, Problem 1CQ

The above figure shows the arrangement of Pascal’s law. When a force is applied on the beaker A, the water level of beaker B rises by a height h .

The pressure acting on the Beaker is given as P=hdg. Where, h is the height of liquid risen, d is the density of liquid and g is acceleration due to gravity.

So, P=hdg,

FA=hdgF=hdgAF=(hA)dgF=Vdg

V is the volume of liquid raised in the beaker B. So by using this standard, we can measure the forces acting on beaker A.

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Answer 3

Textbook Question

Chapter 4, Problem 1CQ

Propose a force standard different from the example of a stretched spring discussed in the text. Your standard must be capable of producing the sane force repeatedly.

Expert Solution & Answer

To determine

To propose: a standard force that is different from the example of a stretched spring.

Explanation of Solution

Introduction:

The force acting on a stretched string can be calculated by calculating the stretch produced in the string. Here, we need to propose a force standard which is different than this stretched spring.

College Physics, Chapter 4, Problem 1CQ

The above figure shows the arrangement of Pascal’s law. When a force is applied on the beaker A, the water level of beaker B rises by a height h .

The pressure acting on the Beaker is given as P=hdg. Where, h is the height of liquid risen, d is the density of liquid and g is acceleration due to gravity.

So, P=hdg,

FA=hdgF=hdgAF=(hA)dgF=Vdg

V is the volume of liquid raised in the beaker B. So by using this standard, we can measure the forces acting on beaker A.

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Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 4

Textbook Question

Chapter 4, Problem 1CQ

Propose a force standard different from the example of a stretched spring discussed in the text. Your standard must be capable of producing the sane force repeatedly.

Expert Solution & Answer

To determine

To propose: a standard force that is different from the example of a stretched spring.

Explanation of Solution

Introduction:

The force acting on a stretched string can be calculated by calculating the stretch produced in the string. Here, we need to propose a force standard which is different than this stretched spring.

College Physics, Chapter 4, Problem 1CQ

The above figure shows the arrangement of Pascal’s law. When a force is applied on the beaker A, the water level of beaker B rises by a height h .

The pressure acting on the Beaker is given as P=hdg. Where, h is the height of liquid risen, d is the density of liquid and g is acceleration due to gravity.

So, P=hdg,

FA=hdgF=hdgAF=(hA)dgF=Vdg

V is the volume of liquid raised in the beaker B. So by using this standard, we can measure the forces acting on beaker A.

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 5

Textbook Question

Answer 6

Textbook Question

Answer 7

Expert Solution & Answer

To determine

To propose: a standard force that is different from the example of a stretched spring.

Explanation of Solution

Introduction:

The force acting on a stretched string can be calculated by calculating the stretch produced in the string. Here, we need to propose a force standard which is different than this stretched spring.

College Physics, Chapter 4, Problem 1CQ

The above figure shows the arrangement of Pascal’s law. When a force is applied on the beaker A, the water level of beaker B rises by a height h .

The pressure acting on the Beaker is given as P=hdg. Where, h is the height of liquid risen, d is the density of liquid and g is acceleration due to gravity.

So, P=hdg,

FA=hdgF=hdgAF=(hA)dgF=Vdg

V is the volume of liquid raised in the beaker B. So by using this standard, we can measure the forces acting on beaker A.

Answer 8

Expert Solution & Answer

To determine

To propose: a standard force that is different from the example of a stretched spring.

Explanation of Solution

Introduction:

The force acting on a stretched string can be calculated by calculating the stretch produced in the string. Here, we need to propose a force standard which is different than this stretched spring.

College Physics, Chapter 4, Problem 1CQ

The above figure shows the arrangement of Pascal’s law. When a force is applied on the beaker A, the water level of beaker B rises by a height h .

The pressure acting on the Beaker is given as P=hdg. Where, h is the height of liquid risen, d is the density of liquid and g is acceleration due to gravity.

So, P=hdg,

FA=hdgF=hdgAF=(hA)dgF=Vdg

V is the volume of liquid raised in the beaker B. So by using this standard, we can measure the forces acting on beaker A.

Answer 9

Expert Solution & Answer

Answer 10

Expert Solution & Answer

Answer 11

To determine

To propose: a standard force that is different from the example of a stretched spring.

Answer 12

Explanation of Solution

Introduction:

The force acting on a stretched string can be calculated by calculating the stretch produced in the string. Here, we need to propose a force standard which is different than this stretched spring.

College Physics, Chapter 4, Problem 1CQ

The above figure shows the arrangement of Pascal’s law. When a force is applied on the beaker A, the water level of beaker B rises by a height h .

The pressure acting on the Beaker is given as P=hdg. Where, h is the height of liquid risen, d is the density of liquid and g is acceleration due to gravity.

So, P=hdg,

FA=hdgF=hdgAF=(hA)dgF=Vdg