If the zeroes of the polynomial x² + ax + b are in the ratio 3: 4, then prove that 12a^2 = 49b.​

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Q21 If the zeroes of the polynomial x2 + ax + b are in the ratio 3 : 4, then prove that 12a2 = 49b. Q21 If the zeroes of the polynomial x2 + ax + b are in the ratio 3 : 4, then prove that 12a2 = 49b.
If the zeroes of the polynomial x²+ax+b are in the ratio 3:4, then prove that 12a²=49b. @classdemics If the zeroes of the polynomial x²+ax+b are in the ratio 3:4, then prove that 12a²=49b. @classdemics
IIf the zeroes of polynomial x²+ax+b are in the ratio 3:4 then prove that 12a²=49b IIf the zeroes of polynomial x²+ax+b are in the ratio 3:4 then prove that 12a²=49b
If the zeroes of the polynomial x² + ax + b are in the ratio 3:4, then prove that 12a²=49 b If the zeroes of the polynomial x² + ax + b are in the ratio 3:4, then prove that 12a²=49 b
If the zeroes of the polynomial x2 + ax + b are in the ratio 3 : 4, then prove that 12a2 = 49b. If the zeroes of the polynomial x2 + ax + b are in the ratio 3 : 4, then prove that 12a2 = 49b.
X Maths Standard 2025 If the zeroes of the polynomial x² + ax + b are in the ratio 3 : 4, then prove X Maths Standard 2025 If the zeroes of the polynomial x² + ax + b are in the ratio 3 : 4, then prove
If the roots of ax^2+bx+c=0 be in the ratio 3:4 prove that, 12b^2=49ac If the roots of ax^2+bx+c=0 be in the ratio 3:4 prove that, 12b^2=49ac
α and β are zeroes of a quadratic polynomial x² - ax- b. Obtain a quadratic polynomial whose zeroes α and β are zeroes of a quadratic polynomial x² - ax- b. Obtain a quadratic polynomial whose zeroes