If a, b, c are real numbers and satisfy 1/a + 1/b + 1/c = 1/(a+b+c), then the value of ((1/a + 1/b + 1/c)^2007) - (2007 / ( a^2007 + b^2007 + c^2007 )) + ( 2006 / ((a + b + c)^2007 )) is :
(a)2
(b)0
(c)3
(d)1

Question

Anoopam Mishra · Answer

I don’t the proper method to solve this but you can solve it by this method. Take a=1, b=-1, c=1, then above equation is also satisfied. Value of expression = 1-2007+2006 = 0 So the answer is (b).

Anoopam Mishra · Answer

Please approve.

manmath · Answer

answer is b I don’t the proper method to solve this but you can solve it by this method. Take a=1, b=-1, c=1, then above equation is also satisfied. Value of expression = 1-2007+2006 = 0 So the answer is (b).

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If a, b, c are real numbers and satisfy 1/a + 1/b + 1/c = 1/(a+b+c), then the value of ((1/a + 1/b + 1/c)^2007) - (2007 / ( a^2007 + b^2007 + c^2007 )) + ( 2006 / ((a + b + c)^2007 )) is : (a)2 (b)0 (c)3 (d)1

If a, b, c are real numbers and satisfy 1/a + 1/b + 1/c = 1/(a+b+c), then the value of ((1/a + 1/b + 1/c)^2007) - (2007 / ( a^2007 + b^2007 + c^2007 )) + ( 2006 / ((a + b + c)^2007 )) is :
(a)2
(b)0
(c)3
(d)1

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If a, b, c are real numbers and satisfy 1/a + 1/b + 1/c = 1/(a+b+c), then the value of ((1/a + 1/b + 1/c)^2007) - (2007 / ( a^2007 + b^2007 + c^2007 )) + ( 2006 / ((a + b + c)^2007 )) is : (a)2 (b)0 (c)3 (d)1

If a, b, c are real numbers and satisfy 1/a + 1/b + 1/c = 1/(a+b+c), then the value of ((1/a + 1/b + 1/c)^2007) - (2007 / ( a^2007 + b^2007 + c^2007 )) + ( 2006 / ((a + b + c)^2007 )) is :(a)2(b)0(c)3(d)1

3 Answers

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If a, b, c are real numbers and satisfy 1/a + 1/b + 1/c = 1/(a+b+c), then the value of ((1/a + 1/b + 1/c)^2007) - (2007 / ( a^2007 + b^2007 + c^2007 )) + ( 2006 / ((a + b + c)^2007 )) is :
(a)2
(b)0
(c)3
(d)1