Write the coordinate of the vertices after a translation 8 units left and 13 units down. S(0,10). T(8,10) U(1,5)

S'(-8 , -3)

T'(0 , -3)

U'(-7 , -8)

Step-by-step explanation:

Note that points are (x , y).

When you are translating to the left, you are subtracting from the x.

When you are translating downward, you are subtracting from the y.

In this case, translate each point 8 units left and 13 units down:

S(0 , 10)

S(0 (- 8) , 10 (- 13)) = S'(-8 , -3)

T(8 , 10)

T(8 (-8) , 10 (-13)) = T'(0 , -3)

U(1 , 5)

U(1 (-8) , 5 (-13)) = U'(-7 , -8)

~

S(-8,-3), T(0, -3), and U(-7, -8)

Step-by-step explanation:

for all of the coordinates, you would subtract 8 from their X-values, and subtract 13 from their Y-values.

answer would be 8.64 or s = 11π/4 inches

step-by-step explanation:

s = r θ  

where s = arc length  

r = radius = 3 inches  

θ = central angle in radians = ( π /180)*165  

s = 3(π/180)*165  

= 8.64 inches