Applying the theorem on bounds for real zeros of polynomials, determine the smallest and largest integers that are upper and lower bounds

FobelloE

FobelloE

Answered question

2021-09-05

Applying the theorem on bounds for real zeros of polynomials, determine the smallest and largest integers that are upper and lower bounds, respectively, for the real solutions of the equation
2x49x38x100

Answer & Explanation

un4t5o4v

un4t5o4v

Skilled2021-09-06Added 105 answers

The given polynomial is 2x49x38x10=0
2x49x38x10=0
divide by 2,
x492x34x5=0
The coefficients are, 1,4.5
remove minus sign 1,4.5
Remove 1, we have the list of values 4.5
Bound 1: largest value is 5+1=6
Bound 2: sum of all values is 4.5+4+5=13.5
Smallest value is 6
Therefore the roots lies between -6 and 6.

Do you have a similar question?

Recalculate according to your conditions!

Ask your question.
Get an expert answer.

Let our experts help you. Answer in as fast as 15 minutes.

Didn't find what you were looking for?