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algebra intermediate
Problem
The graph of is shown below.

For certain constants and The graph of is shown below.

Enter the ordered triple
For certain constants and The graph of is shown below.
Enter the ordered triple
Solution
We can obtain the graph of by taking the graph of and stretching it horizontally by a factor of 2, then shifting it down by 4 units. Therefore, This means
More generally, for the graph of is obtained by stretching the graph of horizontally by factor of
More generally, for the graph of is obtained by stretching the graph of horizontally by factor of
Final answer
\left( 1, \frac{1}{2}, -4 \right)