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Questions Asked

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write the following recursive equation in general form \(a_n=\alpha a_{n1}+\beta \alpha a{n+1}\)
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\[x^y=y^x\] find interger pairs x and y ,hence show that the solution to \[x^2=2^x\] is \[x_1=2,x_2=4\]
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Jonask:
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how many integer points lie on the interior of the right angle triangle with vertices \[(0,0),(\frac{p}{2},0),(\frac{p}{2},\frac{q}{2})\] ,w…
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