`8(3a-2b)^2-10(3a-2b)`

4(2a-3b)^(2)+8(2a-3b)

If 8(a+b)^3+(a-b)^3=(3a + b) (Aa^2+Cb^2+Bab) , then the value of (A+B-C) is : यदि 8(a+b)^3+(a-b)^3=(3a + b) (Aa^2+Cb^2+Bab) है, तो (A+B-C) का मान ज्ञात करें |

If (log)_(10)2=a ,(log)_(10)3=bt h e n(log)_(0. 72)(9. 6) in terms of a and b is equal to (a) (2a+3b-1)/(5a+b-2) (b) (5a+b-1)/(3a+2b-2) (c) (3a+b-2)/(2a+3b-1) (d) (2a+5b-2)/(3a+b-1)

(log_(10)2=a,(log)_(10)3=bthen(log)_(0.72)(9*6) in terms of a and b is equal to (a) (2a+3b-1)/(5a+b-2)( b) (5a+b-1)/(3a+2b-2)(c)(3a+b-2)/(2a+3b-1) (d) (2a+5b-2)/(3a+b-1)

If (log)_(10)2=a ,(log)_(10)3=bt h e n(log)_(0. 72)(9. 6) in terms of a and b is equal to (a) (2a+3b-1)/(5a+b-2) (b) (5a+b-1)/(3a+2b-2) (c) (3a+b-2)/(2a+3b-1) (d) (2a+5b-2)/(3a+b-1)

If (log)_(10)2=a ,(log)_(10)3=bt h e n(log)_(0. 72)(9. 6) in terms of a and b is equal to (a) (2a+3b-1)/(5a+b-2) (b) (5a+b-1)/(3a+2b-2) (c) (3a+b-2)/(2a+3b-1) (d) (2a+5b-2)/(3a+b-1)

Let's resolve into factor:- 3(a + b)^2 - 2a - 2b - 8