what if i wanted to know the instantaneous rate of change at t=2 seconds; how could u go abt determining this value. it says to make an approximation

Question

24-08-2022
Mathematics

contestada

what if i wanted to know the instantaneous rate of change at t=2 seconds; how could u go abt determining this value. it says to make an approximation

Respuesta :

Otras preguntas

WEIGHTS AND MEASURES One pint is about 5/9 liter. Write 5/9 liter as a decimal.

List all the intercepts for the graph shown and determine whether the graph is symmetric with respect to he x-axis, y-axis, origin, or none of these. X-int: (__

Bibliography of risky behaviour

I need answer pls help

3. Look at the following diagram and label the gaps. 90'N 661°N | 237N 115°E Time Sauna 0° /237s 100°E, Time=6 an 664's 118 90'S SOCIAL STUDIES AND POPULATION E

A rectangle has an area of 21 square centimeters. Which of the following could be the rectangle's length and width? Area = length x width Choose all answers tha

3. Identify the property of real numbers. The cost of one item sold for $14.50 is $14.50.

Question 2. It is required that the name, degree, and school of each dentist practicing in an office will be posted at or near the office entrance?

cos(4x + pi/5) - sin 2x = 0

Write the 5 roles of operating system.

AFOKE88 AFOKE88 · Answer 1 · 2022-08-26T15:20:58+02:00

The instantaneous rate of change at t = 2 seconds would be gotten by plugging in the value of 2 for x after getting the derivative of the given function

How to find the Instantaneous Rate of Change?

We can find the instantaneous rate of change of a function at a point by finding the derivative of that function and plugging in the x-value of the point.

Instantaneous rate of change of a function is represented by the slope of the line, it tells you by how much the function is increasing or decreasing as the x-values change.

Thus, from the definitions above, it means that the instantaneous rate of change at t = 2 seconds would be gotten by plugging in the value of 2 for x after getting the derivative of the given function.

Read more about Instantaneous Rate of Change at; https://brainly.com/question/14577959

#SPJ1