answersLogoWhite

0


Best Answer

(x + 1)(x - 15) gives roots of -1 and 15, and a = 14;

(x + 5)(x - 3) gives roots of -5 and 3, and a = 2.

User Avatar

Wiki User

14y ago
This answer is:
User Avatar

Add your answer:

Earn +20 pts
Q: Find 'a' when xsquared plus ax minus 15 equals 0 has two integer roots?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Related questions

Could you please solve xsquared plus 5x minus 46 equals 0 and talk through it?

Well it does not have any roots at the range of real numbers (cause 25-4*46 is less than 0..) and the imaginary roots shall be + and - : -5+sqrt(184)*i -5-sqrt(184)*i ------------------ ------------------- 2 2


3xx plus 5x -60 equals 0?

Doesn't have integer roots. Quadratic formula gives roots as 3.71 and -5.38.


If the sum of the roots of x to the power of 3 minus x to the power of 2 minus 2x plus 2 equals 0 is zero find all the roots?

1 and the positive and negative square roots of 2


What is -16t2 plus 70t - 65?

There are no integer roots of this equation. Using the quadratic formula gives roots of 1.34 and 3.04 plus or minus loose change in each case.


What is X squared plus X minus 12 equals 0?

It is a quadratic equation in X, with two real roots.


What is x squared minus 2x plus 5 equals 0?

It is a quadratic equation with one unknown variable, x which has no real roots.


What are the roots of the quadratic equation x2 minus 12x plus 11 equals 0?

(x - 1)(x - 11) x = 1,11


What has an integer as its square roots?

a perfect square


What has integer's as square roots?

perfect squares


What are the solutions to x squared minus twelve x plus sixteen equals zero?

Quadratic formula gives roots as 1.53 and 10.47 (to nearest hundredth.)


What are the roots of the quadratic equation x squared minus 3x plus 2 equals 0?

Use the quadratic formula, with a = 1, b = -3, c = 2.


What are the roots X2 plus x-1 equals 0?

The roots are -1/2 of [ 1 plus or minus sqrt(5) ] . When rounded: 0.61803 and -1.61803. Their absolute values are the limits of the Fibonacci series, or the so-called 'Golden Ratio'.