A car that weighs 15,000 N is initially moving at 60 km/hr when the brakes are applied. The car is brought to a stop in 30 m. Assuming the force applied to the brakes

is constant, determine the magnitude of the braking force.

2.

An isosceles triangle has sides

of length x, x and y. In addition, assume the

triangle has perimeter 12.

a.) Find the rule for a function that computes the area of the triangle as a function of x. Describe the largest possible domain.

I’ve got the answer which is 2(6-x) (sqrt 3x – 9) for the area

but i don’t know what the domain is, how do I find the domain? Do I plug in points?

b.) Assume that the maximum value of the

function a(x) in (a) occurs when x = 4.

Find the maximum value of z = a(x) and

z = 2a(3x + 3) + 1.

Apparently the answer is Max of a(x) is 4v3 and max of 2a(3x + 3) + 1 is 8v3 + 1 (when x =1/3).

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