The scale for the drawing of a rectangular playing field is 2 inches equals 7 feet. Find an equation you can use to find the dimensions of the actual field. What are the actual dimensions? length width 12 in. 6 in. Find an equation you can use to find the dimensions of the actual field. Use the equation yequals nothingx, where x is a dimension of the scale drawing (in inches) and y is the corresponding dimension of the actual field (in feet).

Actual dimension of the field = 42 ft × 21 ft

Equation :

Step-by-step explanation:

Scale for the drawing of a rectangular playing field is,

2 inches = 7 feet

Or 1 inch = 3.5 feet

If length of the playing field on drawing = 12 in

Then actual length of the field = 12×3.5 = 42 feet

And width on the drawing = 6 inches

Therefore, actual width of the field = 6×3.5 = 21 feet

If 'x' is the dimension of a scale drawing and 'y' be the corresponding dimension of the actual field,

constant acceleration- a

constant velocity- c

no velocity or acceleration- b

explanation:

for body moving with a constant acceleration, the rate of change of displacement changes over time. this is proven by the increasing gradient of the curve (a) against time.

a body that is moving at constant velocity covers equal distances over equal periods of time, thus the straight line with a constant gradient c.

a stationary body   covers no displacement as time elapses. thus the flat line with   zero gradient.

answer: t=3

step-by-step explanation: