Let f(x)=x^{2}. How do the values of f(2) and f(2)+5 differ?

Question

Accepted Answer

Step:1 ：Calculate the value of f(2) by substituting 2 into the function f(x)=x^{2}, which gives f(2)=2^{2}=4Step:2 ：Calculate the value of f(2)+5 by adding 5 to f(2), which gives f(2)+5=4+5=9Step:3 ：Subtract f(2) from f(2)+5 to find the difference, which gives 9-4=5Step:4 ：Final Answer: The difference between the values of f(2) and f(2)+5 is (boxed{5})

Answer

Step: 1 ：Calculate the value of f(2) by substituting 2 into the function f(x)=x^{2}, which gives f(2)=2^{2}=4Step: 2 ：Calculate the value of f(2)+5 by adding 5 to f(2), which gives f(2)+5=4+5=9Step: 3 ：Subtract f(2) from f(2)+5 to find the difference, which gives 9-4=5Step: 4 ：Final Answer: The difference between the values of f(2) and f(2)+5 is (boxed{5})

Let $f (x) = x^{2}$ . How do the values of $f (2)$ and $f (2) + 5$ differ?

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Popular Problems

Let f(x)=x2. How do the values of f(2) and f(2)+5 differ?

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Popular Problems

Let $f (x) = x^{2}$ . How do the values of $f (2)$ and $f (2) + 5$ differ?