What is the maximum possible value of xy, where $| x + 5 | = 8$ and $y = 9 - | x - 4 |$

A. 401

B. 124

C. 104

D. none of these

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The correct Answer is:C

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Updated on:21/07/2023

Class 14 MATHS FUNCTIONS AND GRAPHS

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Knowledge Check

Question 1 - Select One
What is the maximum possible value of xy, where $| x + 5 | = 8$ and $y = 9 - | x - 4 |$
AA. 401
BB. 124
CC. 104
DD. none of these
Question 1 - Select One
What is the maximum possible value of xy, where $| x + 5 | - 1 = 0$ and $y = 9 - | x - 4 |$
A401
B124
C104
Dnone of these
Question 1 - Select One
If x+y =12 what is the maximum value of xy?
A25
B36
C49
D64
Question 1 - Select One
If x+y=12, what is the maximum value of xy ?
A25
B36
C49
D64
Question 1 - Select One
The maximum value of $x y$ when $x + 2 y = 8$ is
A20
B16
C24
D8
Question 1 - Select One
If ${(x^{y})}^{z} = 2^{8}$ then find the maximum possible value of (x)(y)(z) where x,y,z $>$ 0
A16
B12
C256
D24
Question 1 - Select One
The minimum and maximum possible values of $\frac{x}{y}$ , where $2 \leq x \leq 8$ and $16 \leq y \leq 32$ , respectively are :
A $\frac{1}{8}, \frac{1}{4}$
B $\frac{1}{16}, \frac{1}{2}$
C2, 16
Dnot unique
Question 1 - Select One
The minimum and maximum possible value of $\frac{x}{y}$ , where $2 \leq x \leq 8 and 16 \leq y \leq 32$ respectively are :
A $\frac{1}{8}, \frac{1}{4}$
B $\frac{1}{16}, \frac{1}{2}$
C $\frac{2}{16}$
Dnot unique
Question 1 - Select One
If ${(x^{y})}^{z} = 2^{8}$ then find the maximum possible value of (x)(y)(z) where x,y,z $>$ 0
A16
B12
C256
D24

What is the maximum possible value of xy, where $| x + 5 | = 8$ and $y = 9 - | x - 4 |$

The correct Answer is:C

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Knowledge Check

What is the maximum possible value of xy, where $| x + 5 | = 8$ and $y = 9 - | x - 4 |$

What is the maximum possible value of xy, where $| x + 5 | - 1 = 0$ and $y = 9 - | x - 4 |$

If x+y =12 what is the maximum value of xy?

If x+y=12, what is the maximum value of xy ?

The maximum value of $x y$ when $x + 2 y = 8$ is

If ${(x^{y})}^{z} = 2^{8}$ then find the maximum possible value of (x)(y)(z) where x,y,z $>$ 0

The minimum and maximum possible values of $\frac{x}{y}$ , where $2 \leq x \leq 8$ and $16 \leq y \leq 32$ , respectively are :

The minimum and maximum possible value of $\frac{x}{y}$ , where $2 \leq x \leq 8 and 16 \leq y \leq 32$ respectively are :

If ${(x^{y})}^{z} = 2^{8}$ then find the maximum possible value of (x)(y)(z) where x,y,z $>$ 0

Similar Questions

ARIHANT SSC-FUNCTIONS AND GRAPH-EXERCISE(LEVEL 1)

What is the maximum possible value of xy, where |x+5|=8 and y=9−|x−4|

The correct Answer is:C

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What is the maximum possible value of xy, where |x+5|=8 and y=9−|x−4|

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If x+y =12 what is the maximum value of xy?

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The minimum and maximum possible value of xy, where 2≤x≤8and16≤y≤32 respectively are :

If (xy)z=28then find the maximum possible value of (x)(y)(z) where x,y,z>0

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ARIHANT SSC-FUNCTIONS AND GRAPH-EXERCISE(LEVEL 1)

What is the maximum possible value of xy, where $| x + 5 | = 8$ and $y = 9 - | x - 4 |$

What is the maximum possible value of xy, where $| x + 5 | = 8$ and $y = 9 - | x - 4 |$

What is the maximum possible value of xy, where $| x + 5 | - 1 = 0$ and $y = 9 - | x - 4 |$

The maximum value of $x y$ when $x + 2 y = 8$ is

If ${(x^{y})}^{z} = 2^{8}$ then find the maximum possible value of (x)(y)(z) where x,y,z $>$ 0

The minimum and maximum possible values of $\frac{x}{y}$ , where $2 \leq x \leq 8$ and $16 \leq y \leq 32$ , respectively are :

The minimum and maximum possible value of $\frac{x}{y}$ , where $2 \leq x \leq 8 and 16 \leq y \leq 32$ respectively are :

If ${(x^{y})}^{z} = 2^{8}$ then find the maximum possible value of (x)(y)(z) where x,y,z $>$ 0