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If the first and third terms of an AP are (a-b)^3 and (a+b)^3, what is the second term? - Quora
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If x = ( a + √(a^2+b^3))^1/3 + ( a - √(a^2+b^3))^1/3 prove that x^3 + 3bx - 2a = 0
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![If A=[(1,2,-3),(5,0,2),(1,-1,1)],B=[(3,-1,2),(4,2,5),(2,0,3)] and C=[(4,1,2),(0,3,2),(1,-2,3)], then compute (A+B) and (B-C). Also, verify that A+(B-C)=(A+B)-C.](https://d10lpgp6xz60nq.cloudfront.net/web-thumb/515792051_web.png "If A=[(1,2,-3),(5,0,2),(1,-1,1)],B=[(3,-1,2),(4,2,5),(2,0,3)] and C=[(4,1,2),(0,3,2),(1,-2,3)], then compute (A+B) and (B-C). Also, verify that A+(B-C)=(A+B)-C.")
If A=[(1,2,-3),(5,0,2),(1,-1,1)],B=[(3,-1,2),(4,2,5),(2,0,3)] and C=[(4,1,2),(0,3,2),(1,-2,3)], then compute (A+B) and (B-C). Also, verify that A+(B-C)=(A+B)-C.
If both a and b are rational numbers then find the values of a and b √3 1 upon √3+1 = a+ b√3
Algebra Formulas - (a+b)^3 , (a+b)^2 , (a+b+c)^3, a^3 - b^3 - Teachoo
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