- #1
xeon123
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In partial fractions, why
[itex]\frac{3x+5}{(1-2x)^2}[/itex] = [itex]\frac{A}{(1-2x)^2}[/itex] + [itex]\frac{B}{(1-2x)}[/itex]
and not
[itex]\frac{3x+5}{(1-2x)^2}[/itex] = [itex]\frac{A}{(1-2x)}[/itex] + [itex]\frac{B}{(1-2x)}[/itex]
Why exists the exponent on the denominator in the right hand side of the equation?
[itex]\frac{3x+5}{(1-2x)^2}[/itex] = [itex]\frac{A}{(1-2x)^2}[/itex] + [itex]\frac{B}{(1-2x)}[/itex]
and not
[itex]\frac{3x+5}{(1-2x)^2}[/itex] = [itex]\frac{A}{(1-2x)}[/itex] + [itex]\frac{B}{(1-2x)}[/itex]
Why exists the exponent on the denominator in the right hand side of the equation?