If a, b, c are in AP, then the value of (a + 2b – c) (2b + c – a) (a + 2b + c) is....

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If a,b,c are in AP and `(a+2b-c)(2b+c-a)(c+a-b)=lambdaabc`, then `lambda` is If a,b,c are in AP and `(a+2b-c)(2b+c-a)(c+a-b)=lambdaabc`, then `lambda` is
If a,b and c are in AP then show that 2b=c+a https://youtube.com/@houseofmathematicsmathematics7 If a,b and c are in AP then show that 2b=c+a https://youtube.com/@houseofmathematicsmathematics7
If a,b,c form an AP with common difference d then the value of a-2b-c If a,b,c form an AP with common difference d then the value of a-2b-c
If a, b, c form an A.P. with common difference d, then the value of a -2b-c is equal to If a, b, c form an A.P. with common difference d, then the value of a -2b-c is equal to
If a,b,c be in arithmetic progession, then the value of (a+2b-c) (2b+c-a) (a+2b+c), is If a,b,c be in arithmetic progession, then the value of (a+2b-c) (2b+c-a) (a+2b+c), is
If a, b, c form an A.P. with common difference d, then the value of a - 2b - c is equal to (a) -2a - If a, b, c form an A.P. with common difference d, then the value of a - 2b - c is equal to (a) -2a -
If \( a, b, c \) be in arithmetic progression, then the value of \( (a+2 b-c)(2 b+c-a)(a+2 b+c) ... If \( a, b, c \) be in arithmetic progression, then the value of \( (a+2 b-c)(2 b+c-a)(a+2 b+c) ...
if a,b,c are in A P then the determinant x+2 x+3 x+2a , x+3 x+4 x+2b , x+4 x+5 x+2c is if a,b,c are in A P then the determinant x+2 x+3 x+2a , x+3 x+4 x+2b , x+4 x+5 x+2c is