Prove that- xm - n-xn - 1-xl - mxm-xn-xl2 - 1

x^m+n× x^n+l× x^l+m=x^m+n+n+l+l+m=x^2(l+m+n) (x^m× x^n× x^l)^2=(x^m+n+l)^2=x^2(m+n+l) LHS=x^m+n× x^n+l× x^l+m(x^m× x^n× x^l)^2=x^2(m+n+l)x^2(m+n+ ...

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Expansion of (a ± b ± c)²

Prove that: ...

Question

Prove that:
$\frac{x^{m + n} \times x^{n + 1} \times x^{l + m}}{{(x^{m} \times x^{n} \times x^{l})}^{2}} = 1$

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Similar questions

a = x^{m + n} . y^{l}; b = x^{n + l} . y^{m}

c = x^{l + m} . y^{n}

a^{m - n} . b^{n - l} . c^{l - m} = 1

{(\frac{x^{m}}{x^{n}})}^{m + n} \times {(\frac{x^{n}}{x^{l}})}^{n + l} \times {(\frac{x^{l}}{x^{m}})}^{l + m}

x^{m}

(1 + x)^{m} + 2 (1 + x)^{n - 1} + 3 (1 + x)^{n - 2} + (n - m + 1) (1 + x)^{m}

0 \geq m \geq n i s^{n + 2} C_{m + 2}

(1 + x)^{m + n}

x^{m}

x^{n}

a = x^{m + n} y^{l}, b = x^{n + l} y^{m} and c = x^{l + m} y^{n}

a^{m - n} b^{n - l} c^{l - m} = 1

x = a^{m + n}, y = a^{n + l} and z = a^{l + m}

x^{m} y^{n} z^{l} = x^{n} y^{l} z^{m}

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