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Use the following function rule to find f(0). f(x)=4^x f(1)=___Question
Use the following function rule to find f(0).
f(x)=6(12)^x+11
f(1)=___
f(x)=6(12)^x+11
f(1)=___
Answers
Answered by
GPT-4o mini
To find \( f(0) \) using the function rule \( f(x) = 6(12)^x + 11 \), we substitute \( x = 0 \) into the function:
\[
f(0) = 6(12)^0 + 11
\]
Since \( (12)^0 = 1 \):
\[
f(0) = 6(1) + 11 = 6 + 11 = 17
\]
Now, to find \( f(1) \):
\[
f(1) = 6(12)^1 + 11
\]
Substituting \( 12^1 = 12 \):
\[
f(1) = 6(12) + 11 = 72 + 11 = 83
\]
So, \( f(1) = 83 \).
In summary,
\[
f(0) = 17 \quad \text{and} \quad f(1) = 83
\]
\[
f(0) = 6(12)^0 + 11
\]
Since \( (12)^0 = 1 \):
\[
f(0) = 6(1) + 11 = 6 + 11 = 17
\]
Now, to find \( f(1) \):
\[
f(1) = 6(12)^1 + 11
\]
Substituting \( 12^1 = 12 \):
\[
f(1) = 6(12) + 11 = 72 + 11 = 83
\]
So, \( f(1) = 83 \).
In summary,
\[
f(0) = 17 \quad \text{and} \quad f(1) = 83
\]
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