We are starting with the parent function \(f(x)=√x\)

STEP 1: Reflect the graph across x-axis, to get \(y=-√x\)

STEP 2: Shift the graph by 4 units upwards, to get \(y=-√x+4\), which is the required function \(h(x)\)

asked 2021-09-12

h is related to one of the parent functions described in this chapter. Describe the sequence of transformations from f to h.

h(x)=|x+3|−5.

h(x)=|x+3|−5.

asked 2021-09-16

h is related to one of the parent functions described in this chapter. Describe the sequence of transformations from f to h. h(x) = (x - 2)^3 + 2

asked 2021-06-18

h is related to one of the parent functions described in this chapter. Describe the sequence of transformations from f to h. \(\displaystyle{h}{\left({x}\right)}={x}^{{2}}-{9}\)

asked 2021-05-16

h is related to one of the parent functions described in this chapter. Describe the sequence of transformations from f to h.

\(\displaystyle{h}{\left({x}\right)}=-√{x}+{1}+{9}\)

\(\displaystyle{h}{\left({x}\right)}=-√{x}+{1}+{9}\)

asked 2021-05-30

h is related to one of the parent functions described in this chapter. Describe the sequence of transformations from f to h.

h(x)=−⟦x⟧+6

h(x)=−⟦x⟧+6

asked 2021-05-11

h is related to one of the parent functions described in this chapter. Describe the sequence of transformations from f to h. h(x) = 5⟦x - 9⟧

asked 2021-06-11

h is related to one of the parent functions described in this chapter. Describe the sequence of transformations from f to h.

\(\displaystyle{h}{\left({x}\right)}=\frac{{1}}{{2}}{\left({x}−{1}\right)}^{{2}}−{2}\)

\(\displaystyle{h}{\left({x}\right)}=\frac{{1}}{{2}}{\left({x}−{1}\right)}^{{2}}−{2}\)