The graph of function f is shown below. Let h(x)=int_(-4)^(x)f(t)dt. Evaluate h(3). h(3)=

Identify Area Under Graph: Identify the area under the graph of f(t) from -4 to 3. Since we don't have the actual graph, let's assume the area from -4 to 3 is A.Calculate h(3): The value of h(3) is equal to the area under the graph of f(t) from -4 to 3. h(3) = AUnable to Determine Exact Value: Without the graph, we cannot determine the exact value of A. Therefore, we cannot find the exact value of h(3).

Resources

Testimonials

Plans

Resources

Testimonials

Plans

AI tutor

Welcome to Bytelearn!

Let’s check out your problem:

The graph of function
f is shown below. Let
h(x)=int_(-4)^(x)f(t)dt.
Evaluate
h(3).

h(3)=

The graph of function $f$ is shown below. Let $h(x)=\int_{-4}^{x} f(t) d t$ . $\newline$ Evaluate $h(3)$ . $\newline$ $h(3)=$

View step-by-step help

Home

Math Problems

Algebra 2

Evaluate rational expressions II

Full solution

Q. The graph of function

f

is shown below. Let

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

\newline

Evaluate

h(3)

\newline

h(3)=

Identify Area Under Graph: Identify the area under the graph of $f(t)$ from $-4$ to $3$ . Since we don't have the actual graph, let's assume the area from $-4$ to $3$ is $A$ .
Calculate $h(3)$ : The value of $h(3)$ is equal to the area under the graph of $f(t)$ from $-4$ to $3$ . $\newline$ $h(3) = A$
Unable to Determine Exact Value: Without the graph, we cannot determine the exact value of $A$ . Therefore, we cannot find the exact value of $h(3)$ .