if a+b=7 and ab=12 find the value of a3+b3
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(a+b)^³= a^³+b^³+3ab(a+b)
(7)^³=a^³+b^³+3*12*7
a^³+b^³= 343-252= 111
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Answered by
19
Answer:
a + b = 7
(Cubing both sides)
( a + b )^3 = 7^3
a3 + b3 + 3ab ( a+b)= 343
Put ab=12 and a + b = 7
a3 + b3 + 3 × 12 × 7 = 343
a3 + b3 + 252 = 343
a3 + b3 = 343 - 252
a3 + b3 = 91
Therefore... a3 + b3 = 91
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