Home
Class 11
MATHS
If two variables x and y are so related ...

If two variables x and y are so related as 3x + 4y = 21 and `Q_1` and `Q_3` of x are -1 and 7 respectively, then `Q_3` of y is

A

0

B

6

C

21

D

(-)7/3

Text Solution

Verified by Experts

Doubtnut Promotions Banner Mobile Dark
|

Topper's Solved these Questions

  • Question Paper 2017

    UNITED BOOK HOUSE|Exercise Exercise|35 Videos
  • Ramakrishna Mission Boys Home High School, Question Paper

    UNITED BOOK HOUSE|Exercise Exercise |44 Videos

Similar Questions

Explore conceptually related problems

Two variables x and y are related as y = 3 - 7x and Q_1 , Q_3 of x are respectively 5 and 11, then the value of Q_3 of y is

Let the relation between two variables x and u be 3x + 4u = 21. Suppose the first quartile and the A.M. of x are -1 and 3 respectively, then the third quartile of u is

Knowledge Check

  • Two variables x and y are related by y=8+2x, if the S.D. of x is 3, then the S.D. of y will be-

    A
    10
    B
    14
    C
    11
    D
    6
  • Similar Questions

    Explore conceptually related problems

    Two variables x and y are related by y = 2-3x If the S.D of x be 1.5 the find the value of S.D of Y

    Two variables x and y are related by y=10-3x. The standard deviation of x be 4, find the standard deviation of y.

    Two variables x and are related by y=3x+10 . If the S.D. of x is 4 what will be the S.D. of y ?

    Two variables x and y are related by y=10-3x.If the standard deviation of x be 4,find the standard deviation of y.

    The line L_1-=4x+3y-12=0 intersects the x-and y-axies at Aa n dB , respectively. A variable line perpendicular to L_1 intersects the x- and the y-axis at P and Q , respectively. Then the locus of the circumcenter of triangle A B Q is

    Choose the correct alternative : If x and y are random variables with expectations 3 and 5 respectively, then expectation of (3x - 5y) is-

    If O is the origin and if the coordinates of any two points Q_1 \ a n d \ Q_2 are (x_1,y_1) \ a n d \ (x_2,y_2), respectively, prove that O Q_1.O Q_2cos/_Q_1O Q_2=x_1x_2+y_1y_2 .