Question

Given $f(a) = \log_{4.6}(a + 2) - 4.2$ The 3 starting points you would use would be: Round answers to 4 decimal places as needed. The \"new origin\" would be at f would have a asymptote of Type your answer as an equation. For example, if the horizontal asymptote is at 3, then type y=3. If the vertical asymptote is at 5, type a=5. The three points you would graph would be: Round answers to 4 decimal places as needed.

          Given $f(a) = \log_{4.6}(a + 2) - 4.2$
The 3 starting points you would use would be:
Round answers to 4 decimal places as needed.
The \"new origin\" would be at
f would have a asymptote of
Type your answer as an equation. For example, if the
horizontal asymptote is at 3, then type y=3. If the
vertical asymptote is at 5, type a=5.
The three points you would graph would be:
Round answers to 4 decimal places as needed.

Given f(a) = log4.6(a + 2) - 4.2
The 3 starting points you would use would be:
Round answers to 4 decimal places as needed.
The n̈ew originẅould be at
f would have a asymptote of
Type your answer as an equation. For example, if the
horizontal asymptote is at 3, then type y=3. If the
vertical asymptote is at 5, type a=5.
The three points you would graph would be:
Round answers to 4 decimal places as needed.

Added by Tina H.

Precalculus with Limits

Ron Larson 2nd Edition

Instant Answer

Solved by Expert Ben Blakesley

Step 1

To find the new origin, we need to find the x-value that makes f(a) equal to 0. In other words, we need to solve the equation f(a) = 0. f(a) = log4.6(a + 2) - 4.2 Setting f(a) equal to 0: 0 = log4.6(a + 2) - 4.2 Adding 4.2 to both sides: 4.2 = log4.6(a + Show more…

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Given f(a) = log4.6(a + 2) - 4.2 The three starting points you would use would be: Round answers to 4 decimal places as needed. The "new origin" would be at f would have a Select an answer asymptote of Type your answer as an equation. For example, if the horizontal asymptote is at 3, then type y=3. If the vertical asymptote is at 5, type a=5. The three points you would graph would be: Round answers to 4 decimal places as needed.