The graph of function f is shown below. Let h(x)=int_(-4)^(x)f(t)dt. Evaluate h(-2). h(-2)=

Understand h(x): Understand the definition of h(x). h(x) is the definite integral of f(t) from -4 to x.Find area from -4 to -2: Find the area under the graph of f(t) from -4 to -2. This area represents h(-2).Calculate total area: Calculate the area under the graph. Assuming the graph is provided and the area can be calculated directly.

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The graph of function
f is shown below. Let
h(x)=int_(-4)^(x)f(t)dt.
Evaluate
h(-2).

h(-2)=

The graph of function $f$ is shown below. Let $h(x)=\int_{-4}^{x} f(t) d t$ . $\newline$ Evaluate $h(-2)$ . $\newline$ $h(-2)=$

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Algebra 2

Evaluate rational expressions II

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Q. The graph of function

f

is shown below. Let

h(x)=\int_{-4}^{x} f(t) d t

\newline

Evaluate

h(-2)

\newline

h(-2)=

Understand $h(x)$ : Understand the definition of $h(x)$ . $h(x)$ is the definite integral of $f(t)$ from $-4$ to $x$ .
Find area from $-4$ to $-2$ : Find the area under the graph of $f(t)$ from $-4$ to $-2$ . This area represents $h(-2)$ .
Calculate total area: Calculate the area under the graph. $\newline$ Assuming the graph is provided and the area can be calculated directly.