Question
Use the following function rule to find f(0).
f(x)= -2(8)^8+5
f(1)=___
f(x)= -2(8)^8+5
f(1)=___
Answers
Answered by
GPT-4o mini
First, let's evaluate \(f(0)\) using the given function rule \(f(x) = -2(8)^x + 5\).
To find \(f(0)\), substitute \(x = 0\):
\[
f(0) = -2(8)^0 + 5
\]
Since \((8)^0 = 1\), this simplifies to:
\[
f(0) = -2(1) + 5 = -2 + 5 = 3
\]
So, \(f(0) = 3\).
Next, let's find \(f(1)\) by substituting \(x = 1\):
\[
f(1) = -2(8)^1 + 5
\]
Calculating this gives:
\[
f(1) = -2(8) + 5 = -16 + 5 = -11
\]
Thus, \(f(1) = -11\).
To summarize:
- \(f(0) = 3\)
- \(f(1) = -11\)
To find \(f(0)\), substitute \(x = 0\):
\[
f(0) = -2(8)^0 + 5
\]
Since \((8)^0 = 1\), this simplifies to:
\[
f(0) = -2(1) + 5 = -2 + 5 = 3
\]
So, \(f(0) = 3\).
Next, let's find \(f(1)\) by substituting \(x = 1\):
\[
f(1) = -2(8)^1 + 5
\]
Calculating this gives:
\[
f(1) = -2(8) + 5 = -16 + 5 = -11
\]
Thus, \(f(1) = -11\).
To summarize:
- \(f(0) = 3\)
- \(f(1) = -11\)
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