If a^(3) + b^(3) = 5824 and a+b = 28 the...

If `a^(3) + b^(3) = 5824` and `a+b = 28` then `(a-b)^(2) + ab` is equal to :

A

208

B

152

C

180

D

236

Text Solution

Verified by Experts

The correct Answer is:

A

Promotional Banner

Promotional Banner

Recommended Questions

If a^(3) + b^(3) = 5824 and a+b = 28 then (a-b)^(2) + ab is equal to :
Text Solution
|
If a*b=2a-3b+a b , then 3*5+5*3 is equal to (a) 22 (b) 24 (c) 26 (d) 2...
Text Solution
|
If a^(3) - b^(3)= 210 and a-b=5 , then (a+b)^(2)-ab is equal to :
Text Solution
|
If a^3+b^3=1344 and a+b= 28, then (a+b)^2 -3ab is equal to: यदि a^3...
Text Solution
|
If a^(3) + b^(3) = 5824 and a+b = 28 then (a-b)^(2) + ab is equal to :
Text Solution
|
If a^3+b^3=1344 and a+b=28, then (a+b)^2-3ab is equal to: यदि a^3+b...
Text Solution
|
If a-b = 3 and ab = 28, then a ^(3) - b ^(3) is
Text Solution
|
If a^(3) - b^(3) = 208 and a - b = 4 then (a + b)^(2) - ab is equ...
Text Solution
|
If a^3+b^3=1344 and a+b= 28, then (a+b)^2 -3ab is equal to: यदि a^3...
Text Solution
|