Find the quadratic polynomial whose sum and product of the zeroes are 21/8 and 5/16 respectively

how to calculate mode if two classes have same and highest frequency (bimodal) ?

If α and are the zeroes of the quadratic polynomial f(x) =x^{3}-7x-6x find a polynomial whose zeroes are 2α=3β and 3α +2β

PLEASE REPLY!!!! :)

What will be the value of k, if the zeroes of x^{2}+kx+12 differ by 1?

find the pair of integer (a,b) such that a^{3}+a^{2}b+ab^{2}+b^{3}+1=2002 .

in an AP Tn+5=35 and Tn+1=23 .then the common difference is

(a) strong devotion for one?s own country and its history and culture.

(b) strong devotion for one?s own country without appreciation for other nations.

(c) strong love for one?s own country and hatred for others.

(d) equally strong devotion for all the countries of the world.

On the basis of the given information, answer the following -->

What is the maximum height reached by the ball?

(a) 54 m (b) 44 m (c) 36 m (d) 18 m

Find the quadratic polynomial whose sum and product of the zeroes are 21/8 and 5/16 respectively

a) both negative b) one positive one negative

c) both positive d) both equal

explain the ans with solution plzzzzzzzzzzz

how to calculate mode if two classes have same and highest frequency (bimodal) ?

(a) Plebiscite is a direct vote by which only the female members of a region are asked to accept or reject a proposal.

(b) Plebiscite is a direct vote by the female members of a matriarchal system to accept or reject a proposal.

(c) Plebiscite is a direct vote by only a chosen few from the total population of a parti-cular region to accept or reject a proposal.

(d) Plebiscite is a direct vote by which all the citizens of a region are asked to accept or reject a proposal.

Case Study Based:

Parabola: A parabola is the graph thatresults from plx) = ax

^{2}+ bx^{2}+cParabola is symmetric about a vertical

line which is called axls of symmetry

The axis of symmetry runs through the maximum and minimum point of the

parabola which is called the vertex.

(a) lf the suspension bridge is represented by x

^{2}-2x-3, then it's zeroes are:(i)2,-1 (ii)3,-1

(iii)-1,-3 (iv)-1,4

(b)lf the suspension bridge is represented graphically, .then the number of zeroes of quadratic equation of parabolic cable is equal to the number of points where the graph of cable:

(i) intersect y-axis (ii) intersects x-axis

(iii)either x-axis or y-axis (iv)none of these

(c) The cable of suspension bridge is represented graphically as shown in the given figure.

Find the number of its zeroes

(i)1 (ii)0

(iii)2 (iv)3

(d) Graph of a quadratic polynomial is a

(i)straight line (ii)circle

(iii)parabola (iv)ellipse

e) The representation of cables of suspension bridge whose one zero is 5 and sum of the zeroes is 0, is

(i)x

^{2 }- 5x + 25 (ii) x^{2 }- 25(iii)x

^{2 }- 5 (iv) x^{2 }- √5If α and are the zeroes of the quadratic polynomial f(x) =x

^{3}-7x-6x find a polynomial whose zeroes are 2α=3β and 3α +2βPLEASE REPLY!!!! :)

What will be the value of k, if the zeroes of x

^{2}+kx+12 differ by 1?$Q.P\left(x\right)={x}^{2}+2\sqrt{2}x-6$

find the pair of integer (a,b) such that a

^{3}+a^{2}b+ab^{2}+b^{3}+1=2002 .in an AP Tn+5=35 and Tn+1=23 .then the common difference is