Hello,
thank you in advance for considering this post
I am trying to solve the following equation, where previous f was found to be e, whereby f(1) = e(1) = 2.71828182846
floor((f(1) - [1/9 + 1/225 + 1/1225 + ... ])) / 13 + (5(gamma(1/2))^2) / pi
Check here for clearer pic:
< link to objectionable page removed >
After figuring out that the summation is of the form 1/((1^2)(3^2)) + 1/((3^2)(5^2)) + 1/((5^2)(7^2)) ..., I came to this result:
I found the final result to be: 20 + 5 = 25
Yet, I was still told that this answer is wrong. Am I missing something? Do the "..." or the brackets have a particular meaning? Is there a trick somewhere, or is the result I found correct?
Thanks again for taking the time to help me out
Much appreciated! And have a fantastic day! 
thank you in advance for considering this post
I am trying to solve the following equation, where previous f was found to be e, whereby f(1) = e(1) = 2.71828182846
floor((f(1) - [1/9 + 1/225 + 1/1225 + ... ])) / 13 + (5(gamma(1/2))^2) / pi
Check here for clearer pic:
< link to objectionable page removed >
After figuring out that the summation is of the form 1/((1^2)(3^2)) + 1/((3^2)(5^2)) + 1/((5^2)(7^2)) ..., I came to this result:
I found the final result to be: 20 + 5 = 25
Yet, I was still told that this answer is wrong. Am I missing something? Do the "..." or the brackets have a particular meaning? Is there a trick somewhere, or is the result I found correct?
Thanks again for taking the time to help me out
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