Class 10 Maths Chapter 2 Polynomials Quiz 4 (47 MCQs)

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1. Lavanya throws a ball upwards, from a rooftop, which is 20 m above from ground. It will reach a maximum height and then fall back to the ground. The height of the ball from the ground at time t is h, which is given by h =-4t$^{2}$ +16t + 20, What are the two possible times to reach the ball at the same height of 32 m?
2. Simplify the expression-6x-5(10x + 3)
3. If one of the zeros of the cubic polynomial $x^3+ax^2+bx+c$ $-1$
4. Identify the degree of:2b$^{8}$c$^{2}$
5. Simplify:5(3x+2)
6. If p(x) = a x 2 + bx + c and a + c = b, then one of the zeroes is
7. If the zeroes of the quadratic polynomial $x^2+\left(a+1\right)x+b$
8. Add the following polynomials:(5x + 2) + (4x + 5)
9. If the polynomial x$^{4}$ + 2x$^{3}$ + 8x$^{2}$ +12x + 8 is divided by another polynomial x$^{2}$ + 5, the remainder comes out to be px + q. Find the values of p and q are
10. If one of the zeros of quadratic polynomial (k-1)x$^{2}$+kx+1 is-3, then the value of k is
11. Use the FOIL method to multiply:(x+10)(x-10)
12. If $\alpha$ $\beta$ $x^2$ $\alpha\times\beta$
13. Use the FOIL method to multiply:(x-7)$^{2}$
14. Add the following polynomials:(6n$^{2 }$-7n$^{4}$+8) + (6 + 8n + 4n$^{4}$)
15. Find the difference(4n$^{4}$-8n + 4)-(8n$^{2}$ + 4n$^{4}$ + 1)
16. In division algorithm when should one stop the division process?
17. Which of these is the Rain Multiple?
18. (4a + 2)(6a$^{2}$-a + 2)
19. Classify the polynomial and give the degree:5x$^{3}$y$^{2}$
20. A (X + 1) + Dax-p
21. Simpliy:3x$^{2}$+5x$^{2}$
22. THE LINEAR EQUATION IN A GRAPH IS
23. Lavanya throws a ball upwards, from a rooftop, which is 20 m above from ground. It will reach a maximum height and then fall back to the ground. The height of the ball from the ground at time t is h, which is given by h =-4t$^{2}$ +16t + 20. What is the height reached by the ball after 1 second?
24. The abscissa of a point lying on Y-axis is
25. The zeros of the quadratic polynomial x$^{2}$ + 88x + 125 are
26. 1 + 2x-4x $^{3} $ + 3X $^{2} $
27. A quadratic polynomial, the sum of whose zeroes is 0, one of its zero is 3, is
28. Simplify:2x (-2x-3)
29. If-2 and 3 are the zeroes of the quadritic polynomial x$^{2}$ + (a+1)x+b then
30. Classify by number of terms:5x$^{2}$-6x + 3
31. (x-3)(x$^{2}$+2x+7)
32. Identify the degree of the following monomial:$^{3}$
33. If p(x) is a polynomial of at least degree one and p(k) = 0, then k is known as
34. The value of x, for which the polynomials x$^{2}$-1 and x$^{2}$-2x + 1 vanish simultaneously, is
35. Can the maximum edge of two-lighted multilinguals?
36. If p(x) = a x $^{2}$ + bx + c, then c/a is equal to
37. A polynomial that has two terms is a:
38. Identify the degree of the monomial:8a$^{3}$
39. If $\alpha$ $\beta$ $x^2$ $\frac{1}{\alpha}$ $\frac{1}{\beta}$
40. The ordinate of point (4, -4) is
41. The quadratic polynomial whose sum of zeroes is 3 and product of zeroes is-2 is:
42. Say 'TRUE' or 'FALSE'A Polynomial of degree n $\geq$ 1 has at most n real zeroes.
43. A polynomial of degree three is called
44. Multiplyx$^{2}$(2x+3)
45. If p(x)= 2x+1 then p(0)=
46. A constant polynomial has degree
47. (5x + 2) (x $ ^ {2} $-3x + 6)