SOLUTION: How do I solve the equation, {{{2/(x+4) +1}}} = {{{12/(x^2+9x+20)}}} ?
2/(X+4) + 1 = 12/(X^2+9X+20)
1={12/{(X+5)(X+4)} *(X+4)/2]
1=[{12 (X+4) }/{2(X+4)(X+5)}] …
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Question 337477: How do I solve the equation, = ?
2/(X+4) + 1 = 12/(X^2+9X+20)
1={12/{(X+5)(X+4)} *(X+4)/2]
1=[{12 (X+4) }/{2(X+4)(X+5)}] …
(X+4) IS CANCEL AND 12/2 IS 6
1*(X+5)=[6(1/(X+5)) *(X+5)] MULTIPLY THE INVERSE
1*(X+5) = 6 SUBTRACT BOTH SIDES WITH 5
X+5-5 = 6-5
X=1
Answer by chiexpert(48) (Show Source): You can put this solution on YOUR website!
2/(X+4) + 1 = 12/(X^2+9X+20)
1={12/{(X+5)(X+4)} *(X+4)/2]
1=[{12 (X+4) }/{2(X+4)(X+5)}] …
(X+4) IS CANCEL AND 12/2 IS 6
1*(X+5)=[6(1/(X+5)) *(X+5)] MULTIPLY THE INVERSE
1*(X+5) = 6 SUBTRACT BOTH SIDES WITH 5
X+5-5 = 6-5
X=1
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