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Answer and Explanation: Normally, beginning high school students (grade 9) are introduced to logarithms. However, this may vary because each state sets its own educational standards. And, local school districts are responsible for curriculum details.
In mathematics, the logarithm of a number is the exponent by which another fixed value, the base, must be raised to produce that number. For example, the logarithm of 1000 to base 10 is 3, because 1000 is 10 to the 3rd power: 1000 = 103 = 10 10 10.
The process of taking a log to base 10, is the inverse (opposite operation) of raising the base 10 to a power. In the example 103 = 1000, 3 is the index or the power to which the number 10 is raised to give 1000. When you take the logarithm, to base 10, of 1000 the answer is 3.
What are All Properties of Logarithms? log 1 = 0. logₐ a = 1. log ab = log a + log b. log a/b = log a - log b. log am = m log a. logba = (log a)/(log b) alogₐ x = x.
The seven rules of Logarithms are discussed below: Product Rule. ⁡ ( P Q ) = log b ⁡ P + log b ⁡ Quotient Rule. ⁡ ( P Q ) = log b ⁡ P log b ⁡ Power Rule. ⁡ ( P Q ) = q log b ⁡ Zero Rule. ⁡ The Logarithm of a Base to a Power Rule. ⁡ A Base to a Logarithm Power Rule. blogy = y. Identity Rule.
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Because the rules for logarithms are so suprising in a way, it is a bit like solving a puzzle where the steps in the puzzle are so entangled with themselves, that it becomes complicated to keep track of your moves
Basic rules for logarithms Rule or special caseFormula Product ln(xy)=ln(x)+ln(y) Quotient ln(x/y)=ln(x)ln(y) Log of power ln(xy)=yln(x) Log of e ln(e)=12 more rows

7 3 logarithms and logarithmic functions answers