Find a and b if a square is equal to b cube is equal to k
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equation A) is the main equation to get the value of a/b+b/a,
equation A) is the main equation to get the value of a/b+b/a,(a^2+b^2)^3=(a^3+b^3)^2 --->A)
equation A) is the main equation to get the value of a/b+b/a,(a^2+b^2)^3=(a^3+b^3)^2 --->A)now you are required to open above equation using ,
equation A) is the main equation to get the value of a/b+b/a,(a^2+b^2)^3=(a^3+b^3)^2 --->A)now you are required to open above equation using ,(a+b)³ and (a+b)² formula,
equation A) is the main equation to get the value of a/b+b/a,(a^2+b^2)^3=(a^3+b^3)^2 --->A)now you are required to open above equation using ,(a+b)³ and (a+b)² formula,so that
equation A) is the main equation to get the value of a/b+b/a,(a^2+b^2)^3=(a^3+b^3)^2 --->A)now you are required to open above equation using ,(a+b)³ and (a+b)² formula,so thata^6+b^6+3a^4b^2+3b^4a^2=a^6+b^6+2(a^3b^3)
equation A) is the main equation to get the value of a/b+b/a,(a^2+b^2)^3=(a^3+b^3)^2 --->A)now you are required to open above equation using ,(a+b)³ and (a+b)² formula,so thata^6+b^6+3a^4b^2+3b^4a^2=a^6+b^6+2(a^3b^3)3a^4b^2+3b^4a^2=2(a^3b^3)
equation A) is the main equation to get the value of a/b+b/a,(a^2+b^2)^3=(a^3+b^3)^2 --->A)now you are required to open above equation using ,(a+b)³ and (a+b)² formula,so thata^6+b^6+3a^4b^2+3b^4a^2=a^6+b^6+2(a^3b^3)3a^4b^2+3b^4a^2=2(a^3b^3)now take (ab)^2 as common
equation A) is the main equation to get the value of a/b+b/a,(a^2+b^2)^3=(a^3+b^3)^2 --->A)now you are required to open above equation using ,(a+b)³ and (a+b)² formula,so thata^6+b^6+3a^4b^2+3b^4a^2=a^6+b^6+2(a^3b^3)3a^4b^2+3b^4a^2=2(a^3b^3)now take (ab)^2 as common3(a/b+b/a)=2
equation A) is the main equation to get the value of a/b+b/a,(a^2+b^2)^3=(a^3+b^3)^2 --->A)now you are required to open above equation using ,(a+b)³ and (a+b)² formula,so thata^6+b^6+3a^4b^2+3b^4a^2=a^6+b^6+2(a^3b^3)3a^4b^2+3b^4a^2=2(a^3b^3)now take (ab)^2 as common3(a/b+b/a)=2a/b+b/a=2/3
equation A) is the main equation to get the value of a/b+b/a,(a^2+b^2)^3=(a^3+b^3)^2 --->A)now you are required to open above equation using ,(a+b)³ and (a+b)² formula,so thata^6+b^6+3a^4b^2+3b^4a^2=a^6+b^6+2(a^3b^3)3a^4b^2+3b^4a^2=2(a^3b^3)now take (ab)^2 as common3(a/b+b/a)=2a/b+b/a=2/3so that correct value of a/b+b/a is 2/3
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