Identify the maximum, minimum, and amplitude from the graph shown.

Mathematics

2 answers:

boyakko [2]3 years ago

5 0

Answer:

Minimum: -4

Maximum: 4

Amplitude: 4

Step-by-step explanation:

These are the answers on edg... hope this helps!

rewona [7]3 years ago

3 0

The maximum value of the function can be observed when x = pi. In this case the maximum value is y = 4.
The minimum value of the function can be observed when x = 0 or when x = 2pi. In this case the minimum value is y = -4.
The peak-to-peak amplitude of the function is A = 8.
The zero-peak amplitude of the function is A = 4.

You might be interested in

Refer the diagram at the right. identify each angle pair as adjacent, vertical, or neither 7-12

Oxana [17]

Adjacent angles are angles that are side by side (right next to each other). They share a side. #7 and 11 are pairs of adjacent angles.

Vertical angles are angles that are directly across from each other. They are the same angle. #8 and 9 are vertical angles.

#10 and 12 do not fit either of these descriptions so they are neither.

8 0

3 years ago

HELP QUICK!!!! PLEASE!

Tresset [83]

Answer:

Linear function

Step-by-step explanation:

<h2> $y = \frac{x}{2} - 5$ </h2><h3>Linear function</h3>

A linear equation is an equation of a straight line, which means that the degree of a linear equation must be 0 or 1 for each of its variables. In this case, the degree of variable y is 1 and the degree of variable x is 1.

<h2> $y = \frac{2}{x} + 3$ </h2><h3>Not linear function</h3>

A linear equation is an equation of a straight line, which means that the degree of a linear equation must be 0 or 1 for each of its variables. In this case, the degree of variable y is 1

, the degrees of the variables in the equation violate the linear equation definition, which means that the equation is not a linear equation.

<h2> $y = {2}^{x} - 1$ </h2><h3>Not linear function</h3>

A linear equation is an equation of a straight line, which means that the degree of a linear equation must be 0 or 1 for each of its variables. In this case, the degrees of the variables in the equation violate the linear equation definition, which means that the equation is not a linear equation.