Which primitive could be proper for A^3 = B^3 + C^3?
Where is the unknown in the Fermat's equation [math]A^3 = B^3 + C^3[/math]?
Did Fermat solve the equation a^2=b^2 + c^2 before Z^3=X^3 +Y^3? What was so difficult about fermat last theorem that even fermat couldn't solved it? How does one prove that [math]a^3+b^3+c^3=3abc[/math]? Does Fermat's last theorem have practical applications yet? If 3 + 3 = 3 * 2, 3 * 3 = 3^2, then what is 3^3? Is there any practical use or application of Fermat's last theorem? ELI5: Can you explain the proof of Fermat's Last Theorem, like I'm 5? What is the intuitive explanation of the case n=2 and case n=3 in Fermat’s Last Theorem Z^n= X^n + Y^n? How does one prove for [math]a,b,c \ge 0[/math] that [math]a^3+b^3+c^3 \ge 3abc[/math]? In what cases is the equation E=mc^2 used? How do I understand the equation [math]E=mc^2[/math] in the easiest possible way? Can anyone solve the equation [math]x^{4}=x+1[/math]? If f(x) = 7 x +12, what is [math]f^{-1}[/math](x) (the inverse function)? If 2^ ((m+n)) /2^ ((n-m)) =16 and a=2^ (1⁄10), then a^ (2m+n-p) /〖a^ (m-2n+2p) 〗^(-1) =? How does one calculate [math]\int \frac1{x^2+a^2}dx[/math]? What is [math]E[/math] in [math]E=mc^2[/math]? Why is (4^-3) (2^-3) = 8^-3 and not 8^-6? What is the result of [math]3^ {2^ {1^ {0^{-1^{-2^-3}}}}}[/math]? What is 1^4+2^4+3^4+…+n^4? How can I solve this algebra problem: a^2b(xa^2b+a^4b)? What is the result of [math]3^ {2^ {1^ {0^{-1^{-2^{-3}}}}}}[/math]? If a function [math]f(x)[/math] is defined as [math]f(x) = x ^ 3 + 3x + 1[/math], then what is [math]f ^ {-1}(x)[/math]? Given [math]A[/math], What is the general formula of [math]A^n[/math]? If [math]A=\begin{pmatrix} -2 &4 \\ -5& 7 \end{pmatrix}[/math], what is the [math]A^n[/math]? Here is my new discovery in math which is true but impossible to prove. 2 never equal = C^n where C<2 ? How is 2^x+1=4^2(x-1)? Did Pierre de Fermat really have a proof to Fermat's last theorem or did he think he did? How do I insert brackets to make the following equation true: [math]5+3^2-6*7=22[/math]? How can I find and prove a formula for [math]f(n+1)^3 + f(n)^3 - f(n-1)^3[/math] for [math]n \geq 2[/math] where [math]f(n)[/math] is the nth Fibonacci number? How do I solve 3^1/3? Did Fermat have a proof for his Last Theorem, or was he just bluffing?