Choose the correct Options
0 of 20 questions completed
Questions:
You have already completed the quiz before. Hence you can not start it again.
Quiz is loading…
You must sign in or sign up to start the quiz.
You must first complete the following:
0 of 20 questions answered correctly
Your time:
Time has elapsed
You have reached 0 of 0 point(s), (0)
Earned Point(s): 0 of 0, (0)
0 Essay(s) Pending (Possible Point(s): 0)
Average score 

Your score 

Which of the following is not a polynomial?
If \(p(y) = 3y^{4}5y^{3}+y^{2}+8\), the p(1) will be
Degree of Polynomial \( y^{3}2y^{2}\sqrt{3}y+\frac{1}{2}\)
The polynomials \(ax^{3}+3x^{2}3 \ and \ 2x^{3}5x+a \ when \ divided \ by \ x4\) leaves the same reminder. The value of a is
The sum and the product of the zeroes of a quadratic polynomial are 2 and 15 respectively. The quadratic ploynomial is
If one zero of the quadratic polynomial \(2x^{2}8x – m \ is \ \frac{5}{2} \)then the other zero is
If \(\alpha \ and \ \beta\) are the zeroes of the quadratic polynomial \(f(x) = x^{2}x4\), then the value of \(\frac{1}{\alpha} + \frac{1}{\beta} – \alpha\beta \) is
If \( \alpha, \beta \ and \ \gamma\) are the zeroes of the polynomial \(2x^{3}+x^{2}13x+6\) then the value of \(\alpha \beta \gamma\) is
If \(\alpha, \beta, \gamma\) be the zeroes of the polynomial p(x) such that \(\alpha + \beta + \gamma = 3, \alpha \beta + \beta \gamma + \gamma \alpha = 10 \ and \ \alpha\beta\gamma = 24 \), then p(x) is
The value of k such that the quadratic polynomial \(x^{2}(k+6)x+2(2k+1)\) has sum of the zeroes as half of their product is
If \(\alpha \ and \ \beta\) are the zeroes of the quadratic polynomial \(f(x) = x^{2}4x+3\), then the value of \(\alpha^{4}\beta^{3} + \alpha^{3}\beta^{4}\) is
If the polynomial \(2x^{3}+ax^{2}+3x5 \ and \ x^{3}+x^{2}2x+a\) leave the same reminder when divided by x2, then the value of a is
One of the factors of \((a^{2}b^{2})(c^{2}d^{2})4abcd \) is
If one of zero of the polynomial \( f(x) = (k^{2} + 4)x^{2} + 13x + 4k \) is reciprocal of the other, then k is equal to
If \(\alpha \ and \ \beta \) are the zeroes of the polynomial \( f(x) = x^{2} p(x+1) d\) such that \((\alpha + 1)(\beta + 1) = 0\), then d is equal to
If the sum of the squares of zeroes of the quadratic polynomial \( f(x) = x^{2} – 8x – + k \) is 40, the value of k is
The graph of \( y = x^{3} – 4x \) cuts xaxis at (2,0), (0,0) and (2,0). The zeroes of \(x^{3} – 4x \) are
The graph of the polynomial p(x) cuts the xaxis at 2 points and touch it at 4 points, The number of zeroes of p(x) is
If the sum of the zeroes of quadratic polynomial \(f(y) = ky^{2}+2y+3k\) is equal to their product, find the value of k
The zeroes of the quadratic polynomial \(100x^{2} + 50x + 99 \) are