Part A: Explain why the x-coordinates of the points where the graphs of the equations y = 2^(−x) and y = 4^(x + 3) intersect are the solutions of the equation 2^(−x) = 4^(x + 3). Part B: Make tables to find the solution to 2^(−x) = 4^(x + 3). Take the integer values of x only between −3 and 3.

Part C: How can you solve the equation 2^(−x) = 4^(x + 3) graphically?

well its 2.375 squared with the perimeter being 2

Step-by-step explanation:

Part A: Explain why the x-coordinates of the points where the graphs of the equations y = 2^(−x) and y = 4^(x + 3) intersect are the solutions of the equation 2^(−x) = 4^(x + 3).

Part B: Make tables to find the solution to 2^(−x) = 4^(x + 3). Take the integer values of x only between −3 and 3.

Part C: How can you solve the equation 2^(−x) = 4^(x + 3) graphically?

BOOM! solved

answer: the value of x is 7cm

step-by-step explanation:

answer rather than having to add and subtract the measurements of the semi-circle, notice that the semicircle to the left of ad is actually identical in area to the blank semicircle-shaped space to the left of bc. so if we transferred the red semicircle into the blank space, we would end up with a square of side length 24 cm. the area of a square is s^2 = 24^2 = 676 cm^2.

u also answered this so i think u would know but i am here to

put in or use mine