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What does this Equal When Applying the Product Property of Logarithms? log(a)B+log(a)C -------------- |
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What does this Equal When Applying the Quotient Property of Logarithms? log(a)B-log(a)C -------------- |
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What does this Equal When applying the Power Property of Logarithms? log(a)B^C -------------- |
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How do you know that a logarithmic statement has been condensed? ------------- |
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When there is only one log remaining ---------- |
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What does this Equal When Applying the Equality Property of Logarithms? log(a)[Bx-C]=log(a)[Dx-E] --------- |
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Is this a true statement? log(a)[B+C]=log(a)B+log(a)C -------------- |
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Is this a true statement? log(a)[B-C]=log(a)B-log(a)C -------------- |
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What is this Equal to? ln --------- |
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What does this logarithm equal? A^log(A)B ------------ |
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What does this equal? log --------- |
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If A^B=A^x Then What is the Simplified Form? -------- |
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If A^B=A^C-X Then What is the Simplified Form? -------- |
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If (A^B)^C Then What is the Simplified Form? -------- |
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What is the Solution? A^-|x|=A^B ---------- |
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What is the solution to this logarithm? log(A)x=-1 --------- |
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How do you solve and write the answer with Natural Logarithms? A^(Bx+C)=D ----------- |
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1.)Take the Natural Log of Both Sides lnA^(Bx+C)=lnD -------- 2.)Apply the Power Property of Logarithms (Bx+C)lnA=lnD ----------- 3.)Distribute BxlnA+ClnA=lnD ---------------- 4.)Subtract ClnA from both sides BxlnA=lnD-ClnA ------------------- 5.)Divide BlnA from both sides x=(lnD-ClnA)/BlnA ----------------- |
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