Frank is investigating the numerical value of 2x⋅2y when x and y are both integers. He makes the following two claims. Claim 1: When x and y are both negative integers, the value of 2x⋅2y is always a non-whole number. For example, 2−1⋅2−1=0.25 and 2−5⋅2−1=0.015625. Claim 2: When only one of x or y is a negative integer, the value of 2x⋅2y is always a non-whole number. For example, 22⋅2−3=0.5 and 2−5⋅21=0.0625. Which statement correctly classifies Frank's claims?

If f(x) = 2x - 6 and g(x) = 3x + 9, find (f - g)(x). a. (f-g)(x) = x + 15 o o b. (f- g)(x) = -x - 15 o c. (f- g)(x) = 5x + 3 o d. (f- g)(x) = -x+3 submit

Luke started a weight-loss program. the first week, he lost x pounds. the second week, he lost pounds less than times the pounds he lost the first week. the third week, he lost 1 pound more than of the pounds he lost the first week. liam started a weight-loss program when luke did. the first week, he lost 1 pound less than times the pounds luke lost the first week. the second week, he lost 4 pounds less than times the pounds luke lost the first week. the third week, he lost pound more than times the pounds luke lost the first week.

An equation in slope-intersept form the lines that passes thought (-8,1) and is perpindicular to the y=2x-17.