Start learning 50% faster. Sign in now
Let the roots of the equation be 3k and 4k. The sum of the roots = 3k + 4k = 7, so 7k = 7, giving k = 1. Thus, the roots are 3 and 4. The product of the roots = 3 × 4 = 12. For the quadratic equation x² + px + q = 0, the sum of the roots is -p, and the product of the roots is q. So, p = -7 and q = 12. Correct answer: b. p = -7, q = 12
If sec 2A = sin2 60o + sec 60o - cos2 30 o , then find the value of (√3tan A + cot ...
If 3 tan X + cot X = 2√3, then find the value of 6 tan2 X + 2 cot2 X.
The minimum value of 3 sin2 θ + 4 cos2 θ is
...If tan θ = 4/3 and θ is an acute angle, find the value of sin θ + cos θ.
if 8 sin 2 x + 3 cos 2 x = 4 then find tan x
Find the value of (1 - sin2q) X (secq + tanq) X (secq - tanq) X cosec2q
If 7sin²θ + 3cos²θ = 4, then find the value of θ?
If sin(3θ) = cos(2θ), then find the value of θ between 0 and 90 degrees.