(x-5)/(3)=(x-3)/(5)...

`(x-5)/(3)=(x-3)/(5)`

(x-5)/(3)=(x-3)/(5)
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For the matrix [M]=[[(3)/(5),(4)/(5)x,(3)/(5)]]. The The x is
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Solve for : (5+x)/(5-x)-(5-x)/(5+x)=3 3/4; x!=5,-5
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Take away : 6/5x^2-4/5x^3+5/6+3/2x from (x^3)/3-5/2x^2+3/5x+1/4
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the maximum value of ln{(5-x)(x-3)};3<x<5
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int(x^(3)+5)/((x-5)^(3)(x-1))dx
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(x-5)/(3)=(x-3)/(5)
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3(x+4)-2(x-2)=5(x+5)+3
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((3)/(5))^(x-1)=((3^(x)xx5)/(5^(x)xx3))
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