To show the vertical compression of the parent function y = x^4 when k = 1/2, we need to multiply the y-values of the parent function by 1/2.
For the function y = x^4:
x
y = x^4
y = (1/2)x^4
0
0
0
1
1
(1/2)
2
16
8
3
81
(27/2)
4
256
64
5
625
(125/2)
6
1296
(216/2)
Therefore, when k = 1/2, the parent function y = x^4 is vertically compressed.
Complete the tables to show that y=kf(x) results in the parent function being vertically compressed when k= 1/2 .(1 point)xy=x^4 0011216xy= 1/2 x^4 0012
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