if one zero of a qudrqtic polynomial ax2 +Bx +c is n times the other then the condition is
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Answer:
nb^2= (n+1)^2ac
Step-by-step explanation:
let the roots be p and np
p+np= -b/a ---------(1)
p×np= c/a ---------(2)
from (1)
p= -b/(n+1)a
substitute of value in (2)
n×(-b/(n+1)a)^2= nb^2/(n+1)^2a^2= c/a
so, nb^2= (n+1)^2ac
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