p(x)=(0.6)(3^x) the function p is defined. what is the value of p(2)

Identify Function and Value: Identify the function and the value of x for which we need to find p(x). The function given is p(x) = (0.6)(3^x), and we need to find the value of p(2).Substitute x with 2: Substitute x with 2 in the function p(x). p(2) = (0.6)(3^2)Calculate 3^2: Calculate the value of 3^2. 3^2 = 3 * 3 = 9Multiply by 0.6: Multiply the result from Step 3 by 0.6 to find p(2). p(2) = (0.6) * 9Perform Final Multiplication: Perform the multiplication to get the final result. p(2) = 5.4

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The function $p(x) = (0.6)(3^x)$ is defined. What is the value of $p(2)$ ?

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Grade 8

Solve equations using square roots

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Q. The function

p(x) = (0.6)(3^x)

is defined. What is the value of

p(2)

Identify Function and Value: Identify the function and the value of $x$ for which we need to find $p(x)$ . The function given is $p(x) = (0.6)(3^x)$ , and we need to find the value of $p(2)$ .
Substitute $x$ with $2$ : Substitute $x$ with $2$ in the function $p(x)$ .
$p(2) = (0.6)(3^2)$
Calculate $3^2$ : Calculate the value of $3^2$ . $\newline$ $3^2 = 3 \times 3 = 9$
Multiply by $0$ . $6$ : Multiply the result from Step $3$ by $0.6$ to find $p(2)$ . $\newline$ $p(2) = (0.6) \times 9$
Perform Final Multiplication: Perform the multiplication to get the final result. $p(2) = 5.4$