Use the following function rule to find $$ f(1) $$. $$ f(x)=2.3^{x}+3.42 $$ Write your answer as a decimal or whole number. $$ f(1)=\square $$

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Substitute $$ x=1 $$ into the expression $$ 2.3^{x}+3.42 $$.
Evaluate the expression by following steps:
- step0: Evaluate:
  $$2.3^{x}+3.42$$
- step1: Substitute:
  $$2.3^{1}+3.42$$
- step2: Calculate:
  $$\frac{23}{10}+3.42$$
- step3: Convert the expressions:
  $$\frac{23}{10}+\frac{171}{50}$$
- step4: Reduce fractions to a common denominator:
  $$\frac{23	imes 5}{10	imes 5}+\frac{171}{50}$$
- step5: Multiply the numbers:
  $$\frac{23	imes 5}{50}+\frac{171}{50}$$
- step6: Transform the expression:
  $$\frac{23	imes 5+171}{50}$$
- step7: Multiply the numbers:
  $$\frac{115+171}{50}$$
- step8: Add the numbers:
  $$\frac{286}{50}$$
- step9: Reduce the fraction:
  $$\frac{143}{25}$$
The value of $$ f(1) $$ is $$ 5.72 $$.
$$ f(1) = 5.72 $$

Use the following function rule to find \( f(1) \). \( f(x)=2.3^{x}+3.42 \) Write your answer as a decimal or whole number. \( f(1)=\square \)

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