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Answer:
Sorry this is getting to you late. If you still need it I think these are the answers below.
Step-by-step explanation:
Question 1:
To find the vertical component in this scenario, you would use sine.
I would suggest using it on a calculator as it can become very time consuming on paper. Sine (angle) times force. Sin(30) times 19. I believe the answer is 9.5.
Question 2:
You would use Sine for vertical directions. I suggest doing it by calculator.
Sin(30) times 23 which would give you 11.5. sin(30) x 23. Then, you would subtract the weight of the box from it. so, 11.5 - 24. The net force is -12.5.
Question 3:
Use pythagoreans theorem √ x²+y² = ||V|| or a²+b² = c²
√68²+24² = √c²
c = 72.111 or 72.1 rounded.
We are to solve for the vertical and horizontal component of the force he is pulling with.
1. The vertical component of Jason's force is 9.5Newtons.
2.The horizontal component of Jason's force is 2.67Newtons.
3. Therefore, the net force in the vertical direction is -12.5Newtons.
4.Therefore, Resultant, R is 72.11
Question 1:
If Jason is pulling with a force of 19 Newtons and his arm is at an angle of 30° with the horizontal.
By resolving Jason's force of pull in the vertical direction, Fy = 19 × Sin 30° = 9.5 Newtons.
The vertical component of Jason's force is 9.5 Newtons.
Question 2:
Also,If Jason is pulling with a force of 14 Newtons and his arm is at an angle of 79° with the horizontal.
By resolving Jason's force of pull in the horizontal direction, Fx = 14 × Cos79° = 2.67 Newtons.
The horizontal component of Jason's force is 2.67Newtons.
Question 3:
If Jason is pulling with a force of 23Newtons and his arm is at an angle of 30° with the horizontal.
By resolving Jason's force of pull in the vertical direction, Fy = 23 × Sin 30° = 11.5Newtons.
The vertical component of Jason's force of pull is, 11.5Newtons.
If the box weighs 24Newtons.
By treating up as the +ve vertical direction and down as the -ve vertical direction,
Therefore, the weight of the box acts in the -ve vertical direction, while Jason's vertical force component acts in the +ve vertical direction.
Therefore, the net force in the vertical direction is = 11.5Newtons + (-24Newtons)
Therefore, the net force in the vertical direction is -12.5Newtons.
Question 4:
If there are two forces at right angles to eachother, one of magnitude, 68 and the other of magnitude, 24.
The resultant force on the object can be obtained by Pythagoras theorem (Triangle law of forces).
Resultant, R = √(68²+24²) = √5200.
Therefore, Resultant, R = 72.11
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