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Problem 1 :
If the roots of the equation x2 + (2p β 1)x + p2 = 0 are real, then which of the following is true?
A) p β₯ 1
B) p β€ 4
C) p β₯ ΒΌ
D) p β€ ΒΌ
Solution :
Problem 2 :
If p and q are the roots of x2 + 2x + 1 = 0, then what is the value of p3 + q3?
A) 2
B) β2
C) 4
D) β4
Solution :
Problem 3 :
If L + M + N = 0 and L, M and N are rationals, then the roots of the equation (M + N β L)x2 + (N + L β M)x + (L + M β N) = 0 are
A) real and irrational
B) real and rational
C) imaginary and equal
D) real and equal
Solution :
Problem 4 :
If p β q and p2 = 5p β 3 and q2 = 5q β 3, then the equation having roots as p/q and q/p is
A) x2 β 19x + 3 = 0
B) 3x2 β 19x β 3 = 0
C) 3x2 β 19x + 3 = 0
D) 3x2 + 19x + 3 = 0
Solution :
Problem 5 :
If one root of 5x2 + 13x + p = 0 be reciprocal of the other, then the value of p is
A) β5
B) 5
C) 1/5
D) -1/5
Solution :
Quadratic Equation Problems with Solutions (Part - 1)
Quadratic Equation Problems with Solutions (Part - 2)
Quadratic Equation Problems with Solutions (Part - 3)
Quadratic Equation Problems with Solutions (Part - 4)
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