if a + b is equal to 10 and a square + b square is equal to 58 then find the value of a cube plus b cube
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Answered by
3
Answer:
a^3=27 b^3=343
Step-by-step explanation:
a+b=10
a^2+b^2=58
by trial and error method a=3 and b=7
3+7=10
3^2+7^2=9+49=58
3^3+7^3=27+343=370
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Answered by
6
Answer:
Step-by-step explanation:
a+b=10
a2+b2=58
{a+b}2= a2+b2 + 2ab
100=58+2ab
2ab= 100-58=42
{a+b}3=a3+b3+2ab(a+b)
1000=a3+b3+2*42(10)
1000-840=a3+b3
a3+b3= 160
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