The graph of function h is shown below. Let f(x)=int_(-4)^(x)h(t)dt. Evaluate f(-1). f(-1)=

Identify Area Range: Identify the area under the graph of h(t) from -4 to -1.Calculate Geometric Shapes: Calculate the area of each geometric shape under the graph from -4 to -1.Sum Areas for Total: Sum the areas to find the total area, which is the value of f(-1).Find f(-1) Value: f(-1) = (Area of shapes under the graph from -4 to -1).

Resources

Testimonials

Plans

Resources

Testimonials

Plans

AI tutor

Welcome to Bytelearn!

Let’s check out your problem:

The graph of function
h is shown below. Let
f(x)=int_(-4)^(x)h(t)dt.
Evaluate
f(-1).

f(-1)=

The graph of function $h$ is shown below. Let $f(x)=\int_{-4}^{x} h(t) d t$ . $\newline$ Evaluate $f(-1)$ . $\newline$ $f(-1)=$

View step-by-step help

Home

Math Problems

Algebra 2

Evaluate rational expressions II

Full solution

Q. The graph of function

h

is shown below. Let

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

\newline

Evaluate

f(-1)

\newline

f(-1)=

Identify Area Range: Identify the area under the graph of $h(t)$ from $-4$ to $-1$ .
Calculate Geometric Shapes: Calculate the area of each geometric shape under the graph from $-4$ to $-1$ .
Sum Areas for Total: Sum the areas to find the total area, which is the value of $f(-1)$ .
Find $f(-1)$ Value: $f(-1) = (\text{Area of shapes under the graph from} -4 \text{to} -1)$ .