Of all numbers whose difference is 4, fınd the two that have the minimum product. x= y=

Assume that the number of defective basketballs produced is related by a linear equation to the total number produced. Suppose that 14 defective balls are produced in a lot of 400, and 19 defective balls are produced in a lot of 500. Find the number of defective balls produced in a lot of 675 balls.

A ball is dropped from a height of 16 feet. Each time it drops h feet, it rebounds 0.64h feet. The ball takes the following times for each fall. S1 = -16t + 16, S1 = 0 when t = 1 s2 = -16t2 + 16(0.64), S3 = -16t2 + 16(0.64)², S4 = -16t2 + 16(0.64)³, S2 = 0 when t = 0.8 S3 = 0 when t = (0.8)2 S4 = 0 whent = (0.8)3 Sn = -16t2 + 16(0.64)" - 1, Sn = 0 whent = (0.8)" - 1 Beginning with s2, the ball takes the same amount of time to bounce up as it does to fall, and so the total time elapsed before it comes to rest is given by t = 1 + 2 (0.8)". n = 1 Find this total time. sec

Find maximum point and minimum point for у 32х3 -3x? -12х +8

Find the set of points that have the same distance to the points (−3,1) and (7,5)