decimal the product of the zeros of a quadratic polynomial are minus 3 by 5 and 2 respectively form the quadratic polynomial
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Consider @ and ß to be the zeros of the required polynomial
Let f(x) be the required polynomial.
Given:
@+ß= -3/5
and @ß=2
Required polynomial,
f(x)=x^2 -(@+ß)x +@ß
=x^2-(-3/5)x+2
=x^2+3/5x+2
=5x^2+3x+10
Thus, 5x^2+3x+10 is the required polynomial
Additional Info:
A quadratic equation is a mathematical expression,where x is a variable and a,b, and c represent the desired numbers and a≠0.
Roots of a quadratic equation can be found by three methods:
1. Splitting the middle term
2. Completing the square method
3. Quadratic formula
A polynomial and an equation are quite different,but an equation is directly assumed to be equal to zero whereas a polynomial is a mathematical expression
saiba7547:
thanks a lot
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