<\/span><\/h2>\nTo find the zeros of a function using the Intermediate Value Theorem, follow these simple steps:<\/p>\n
Step 1:<\/b> Identify the interval [a, b] where the function is continuous and covers the region in which you suspect the zero exists.<\/p>\n
Step 2:<\/b> Calculate the function’s values at the endpoints a and b.<\/p>\n
Step 3:<\/b> Check if the function values at a and b have different signs. If the signs are different, it suggests that a zero exists between the two points.<\/p>\n
Step 4:<\/b> Divide the interval [a, b] in half by calculating the midpoint, c = (a + b)\/2.<\/p>\n
Step 5:<\/b> Determine the function value at c.<\/p>\n
Step 6:<\/b> Repeat steps 3-5 on the sub-interval where the sign change occurs, dividing it further until the desired level of precision is achieved.<\/p>\n
The answer to the question “How to find zeros using the Intermediate Value Theorem?” is to locate intervals where the function changes sign, divide those intervals, and narrow down the location of the zero by calculating midpoints.<\/b><\/p>\n