Recent questions in Performing transformations

Trent Carpenter
2021-03-18
Answered

\(f(x)= \frac{-1}{3(x+1)}+1\)

Domain and range?

Transformations?

Name of Graph?

ringearV
2021-02-27
Answered

Functions f and g are graphed in the same rectangular coordinate system (see attached herewith). If g is obtained from f through a sequence of transformations, find an equation for g

Emeli Hagan
2021-02-23
Answered

Harlen Pritchard
2021-02-21
Answered

Albarellak
2021-02-05
Answered

Given \(f(x)=x2\), after performing the following transformations: shift upward 58 units and shift 75 units to the right, the new function \(g(x)=\)

Kyran Hudson
2021-01-31
Answered

g(x)=

Mylo O'Moore
2021-01-23
Answered

Yulia
2021-01-19
Answered

Graph the function by hand, not by plotting points, but by starting with the graph of one of the standard functions and then applying the appropriate transformations.

\(y=\sqrt{x - 2} - 1\)

Lipossig
2021-01-15
Answered

zi2lalZ
2021-01-10
Answered

preprekomW
2021-01-08
Answered

Graph by labeling three points and determine the type or types of transformations:

\(h(x)=\sqrt{x-2}-1\)

Clifland
2020-12-24
Answered

The measure of \(\angle DBE\) is \((0.1x - 22)^{\circ}\) and the measure of \(\angle CBE\) is \((0.3x - 54)^{\circ}\). Find the value of x.

Lewis Harvey
2020-12-12
Answered

Explain how you could graph each function by applying transformations.

(a) \(y = \log(x -2) + 7\)

(b) \(y = -3\log x\)

(c) \(y = \log(-3x)-5\)

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If you still remember high school geometry, you might know the woes of solving transformation geometry problems like the famous transformation geometry equations that seem impossible to solve no matter what answers you would come up with. Thankfully, these days you can look up various transformation geometry examples and help yourself come up with the solutions to the questions that you have. To understand how it works, think about flipping through pictures online frame after frame, the symmetry of a musical instrument, shoes, an airplane, and many other things that we all use daily.