f(x)=3e45(-0.08)

Check the leading coefficient of the function. This number is the coefficient of the expression with the largest degree.

Largest Degree: 0

Leading Coefficient: 3

Move e45(-0.08) to the denominator using the negative exponent rule b-n=1bn.

f(x)=33e-45⋅-0.08

Cancel the common factor of 3.

Cancel the common factor.

f(x)=33e-45⋅-0.08

Rewrite the expression.

f(x)=1e-45⋅-0.08

f(x)=1e-45⋅-0.08

Multiply -45 by -0.08.

f(x)=1e3.6

f(x)=1e3.6

Create a list of the coefficients of the function except the leading coefficient of 1.

0

Arrange the terms in ascending order.

b1=0

Add 0 and 1.

b1=1

b1=1

Arrange the terms in ascending order.

b2=0,1

The maximum value is the largest value in the arranged data set.

b2=1

b2=1

The bound options are the same.

Bound: 1

Every real root on f(x)=3e45(-0.08) lies between -1 and 1.

-1 and 1

Find the Bounds of the Zeros f(x)=3e^(45(-0.08))