Construct the quadratic equation whose roots are 5 and -4
Answers
Answered by
12
roots of quadratic equation are :
α = 5 , β = - 4
Sum of roots, S = α + β = (5) + (-4) = 1
Product of roots, P = α β =(5)(-4)= -20
Quadratic equation is :
x ² - S x + P = 0
x ² - x -20 = 0
α = 5 , β = - 4
Sum of roots, S = α + β = (5) + (-4) = 1
Product of roots, P = α β =(5)(-4)= -20
Quadratic equation is :
x ² - S x + P = 0
x ² - x -20 = 0
Answered by
1
Sum of the roots (a+b) = 5+(-4) =1
Product of roots a. b. = 5(-4) = - 20
According to quadratic equation formatting
x^2 - (a+b) + ab
x^2 - (1) +(-20)
x^2 - 1 - 20 = 0
Product of roots a. b. = 5(-4) = - 20
According to quadratic equation formatting
x^2 - (a+b) + ab
x^2 - (1) +(-20)
x^2 - 1 - 20 = 0
Similar questions