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Evaluate the expression
2(5)^(x) for
x=2.

Evaluate the expression $2(5)^{x}$ for $x=2$ .

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Find derivatives using the chain rule II

Full solution

Q. Evaluate the expression

2(5)^{x}

for

x=2

.

Identify Given Values: Identify the given values and the expression to evaluate. $\newline$ We are given the expression $2(5)^{x}$ and the value for $x$ , which is $2$ . We need to substitute $x$ with $2$ in the expression.
Substitute Value of $x$ : Substitute the value of $x$ into the expression. $\newline$ Replace $x$ with $2$ in the expression to get $2(5)^{2}$ .
Evaluate Exponent: Evaluate the exponent part of the expression. $\newline$ Calculate $5$ raised to the power of $2$ , which is $5 \times 5$ . $\newline$ $5^2 = 25$
Multiply Result: Multiply the result of the exponentiation by $2$ . Now, multiply the result from Step $3$ by $2$ . $2 \times 25 = 50$

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