Physics Help, Could someone check my work test coming up soon

AI Thread Summary
A parent pushes a baby stroller with a force of 38 N at a 30° angle over a distance of 0.83 km, resulting in a work calculation that needs correction for unit conversion, yielding approximately 7309.46 J. For lifting a 0.750 kg picture frame to a height of 1.50 m, the work done is correctly calculated as 11.025 J, though there are concerns about unit consistency in the equation. The potential energy change for lowering a 2.50 kg textbook from 1.81 m to 1.50 m is initially miscalculated, with the correct approach indicating a loss of potential energy of approximately -7.595 J. The discussion emphasizes the importance of proper unit handling and calculation accuracy. Overall, the calculations for the first two problems need verification, while the third requires a correction in the sign of the potential energy change.
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1. A parent pushes a baby stroller from home to daycare along a level road with a force of 38 N directed at an angle of 30° below the horizontal. If daycare is 0.83 km from home, how much work is done by the parent?

(38N)(cos(-30))(.83km)=27.21 J

2. You have a 0.750 kg picture frame on a mantle 1.50 m high. How much work was required to lift the frame from the ground to the mantle?

0.750*9.80=7.35N(1.50)=11.025 J

3. You lower a 2.50 kg textbook (remember when textbooks used to be made out of paper instead of being digital?) from a height of 1.81 m to 1.50 m. What is its change in potential energy?

1.81-1.50=.31
(2.50kg)(9.80)(.31)

=7.60 J

Please if someone could confirm these by working them out, please be sure of the answer before responding, Thanks so much
 
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In 1, a Joule is a Newton meter. So check your units...

In 2, you are loose with your one "equation". The LHS does not equal the middle, but it looks like you got the right answer anyway. You should show all terms and units on each side of your equation.

3 looks okay.
 
On #1 Should .83 Km be 830 meters, if that is the case will it make the question correct.

(38N)(cos(-30))(830m)= 27309.4568 J?
 
Need multiple opinions on these physics problems

1. A parent pushes a baby stroller from home to daycare along a level road with a force of 38 N directed at an angle of 30° below the horizontal. If daycare is 0.83 km from home, how much work is done by the parent?

(38N)(cos(-30))(830m)=7309.4568 J?

2. You have a 0.750 kg picture frame on a mantle 1.50 m high. How much work was required to lift the frame from the ground to the mantle?

0.750*9.80=7.35N(1.50)=11.025 J

3. You lower a 2.50 kg textbook (remember when textbooks used to be made out of paper instead of being digital?) from a height of 1.81 m to 1.50 m. What is its change in potential energy?

1.81-1.50=.31
(2.50kg)(9.80)(.31)

=7.60 J

Please if someone could confirm these by working them out, please be sure of the answer before responding, Thanks so much
 


Ion1776 said:
1. A parent pushes a baby stroller from home to daycare along a level road with a force of 38 N directed at an angle of 30° below the horizontal. If daycare is 0.83 km from home, how much work is done by the parent?

(38N)(cos(-30))(830m)=7309.4568 J?
The left hand side is correct, but the right hand side is wrong. You might want to check that you punched the numbers into your calculator correctly
Ion1776 said:
2. You have a 0.750 kg picture frame on a mantle 1.50 m high. How much work was required to lift the frame from the ground to the mantle?

0.750*9.80=7.35N(1.50)=11.025 J
The orange part is correct. You should note that the blue part is not equal to the orange part, so it is incorrect to state that they are.

Ion1776 said:
3. You lower a 2.50 kg textbook (remember when textbooks used to be made out of paper instead of being digital?) from a height of 1.81 m to 1.50 m. What is its change in potential energy?

1.81-1.50=.31
(2.50kg)(9.80)(.31)

=7.60 J
Has the textbook gained, or lost potential energy?
 


are the answers correct for 2 and 3?

On 2 what to with the blue side

lost potential energy on 3 right?
 


The answer to 3 is incorrect. ΔU = mgΔh, where Δh is the change in height, i.e. final value minus initial value.
 


So should the answer be (2.50)(9.80)(-.31)=-7.595
 
(Two threads with the same questions merged into one...)
 
  • #10
So should the answer be (2.50)(9.80)(-.31)=-7.595 FOR #3
 

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