Write each of the following cubes as the sum of consecutive odd integer
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Answer:
Let us assume x and(x+2)are
two consecutive odd numbers
According to the problem given
x + ( x + 2 ) = 8^{3}x+(x+2)=8
3 2x + 2 = 512⟹2x+2=512
2x = 512 - 2⟹2x=512−2
2x = 510⟹2x=510
x = 510 2⟹x= 2
510
x = 255⟹x=255
Therefore.,
8^3 = 255 + 257 8 3
=255+257
Step-by-step explanation:
this is the cube of 8
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