Ablock-and-tackle pulley hoist is suspended in a warehouse by ropes of lengths 2 m and 3 m. the hoist weighs 430 n. the ropes, fastened at different heights, make angles of 50â° and 38â° with the horizontal. find the tension in each rope and the magnitude of each tension. (let t2 and t3, represent the tension vectors corresponding to the ropes of length 2 m and 3 m respectively. round all numerical values to two decimal places.)

The measure of the tension T2 and T3 to two decimal places is 271.22N and 332.52N respectively.

To get the tension and , we will need to resolve the force into the horizontal and vertical components as shown:

For the horizontal component,

For the vertical component:

Since

Hence the measure of the tension T2 and T3 to two decimal places is 271.22N and 332.52N respectively.

learn more here: link

which statement about this sum is true? −245+2.7

u=13

v=30

s/t=u+1\2at

=13+431/2

=13+265.5

=278.5