Quadratic Equations PYQs - Last 10 Years
BITSAT / Mathematics / Algebra / 12 recent questions
MathematicsAlgebra2016-2025
Practice 12 BITSAT Mathematics questions from Quadratic Equations. Use the year-wise and type-wise breakdown to prioritize recent PYQs, then continue into the question list below.
12
PYQs on Page
Mathematics / Algebra
2020-2025
Year Range
Based on indexed question metadata
10
Last 5 Years
2021-2025
12
Last 10 Years
2016-2025
Recent Year Trend
2020
2021
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20202 max PYQs/year2025
Question Types
12PYQs
MCQ100%
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#1 Unknown12
10 in last 5 years12 in last 10 years
Last 10 Years Quadratic Equations Questions
Showing 12 of 12 filtered questions.
1Quadratic Equations
Roots of the equation $a x^2+b x+c=0(a, b, c>0)$ are
MCQ+3 / -12025
2Quadratic Equations
For what value of $a, 6$ lies between the roots of the equation $x^2+2(a-3) x+9=0$.
MCQ+3 / -12025
3Quadratic Equations
Roots of the equation $ x^{2}+b x-c=0(b, c > 0) $ are
MCQ+3 / -12024
4Quadratic Equations
Number of real solution of $ \sqrt{5-\log _{2}|x|} $ $ =3-\log _{2}|x| $ is equal to
MCQ+3 / -12024
5Quadratic Equations
Let \(\alpha, \beta\) be the roots of the equation \(x^2-p x+r=0\) and \(\frac{\alpha}{2}, 2 \beta\) be the roots of the equation \(x^2-q x+r=0\). Then, the value of \(r\) is equal to
MCQ+3 / -12023
6Quadratic Equations
If \(\alpha<1\) be a root of the equation \(2 x^2-5 x+2=0\), then the other root of the equation is
MCQ+3 / -12023
7Quadratic Equations
Let a, b be the solutions of x2 + px + 1 = 0 and c, d be the solution of x2 + qx + 1 = 0. If (a \(-\) c) (b \(-\) c) and (a + d)(b + d) are the solution of x2 + ax + \(\beta\) = 0, then \(\beta\) is equal to
MCQ+3 / -12022
8Quadratic Equations
If \(\alpha\) be a root of the equation \(4{x^2} + 2x - 1 = 0\), then the other root of the equation is
MCQ+3 / -12022
9Quadratic Equations
The solution of the inequality \({4^{ - x + 0.5}} - {7.2^{ - x}} < 4\), x \(\in\)R is
MCQ+3 / -12021
10Quadratic Equations
If a\(\in\)R, b\(\in\)R, then the equation x2 \(-\) abx \(-\) a2 = 0 has
MCQ+3 / -12021
11Quadratic Equations
When x100 is divided by x2 \(-\) 3x + 2, the remainder is (2k + 1 \(-\) 1)x \(-\)(2k \(-\) 1), then k is
MCQ+3 / -12020
12Quadratic Equations
Let x1 and x2 be the real roots of the equation \({x^2} - (k - 2)x + ({k^2} + 3k + 5) = 0\), then maximum value of \(x_1^2 + x_2^2\) is
MCQ+3 / -12020