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PRECALCULUS NYOS CHARTER SCHOOL QUARTER 3 “THE ESSENCE OF MATHEMATICS IS NOT TO MAKE SIMPLE THINGS COMPLICATED, BUT TO MAKE COMPLICATED THINGS SIMPLE.”

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Presentation on theme: "PRECALCULUS NYOS CHARTER SCHOOL QUARTER 3 “THE ESSENCE OF MATHEMATICS IS NOT TO MAKE SIMPLE THINGS COMPLICATED, BUT TO MAKE COMPLICATED THINGS SIMPLE.”"— Presentation transcript:

1 PRECALCULUS NYOS CHARTER SCHOOL QUARTER 3 “THE ESSENCE OF MATHEMATICS IS NOT TO MAKE SIMPLE THINGS COMPLICATED, BUT TO MAKE COMPLICATED THINGS SIMPLE.” ~S. GUDDER Exponents

2  A number is written in scientific notation when it is in the form a * 10 n where 1 ≤ a < 10

3 Exponents Example: Write 152,000,000 in scientific notation.

4 Exponents Example: Write 152,000,000 in scientific notation. = 1.52 * 10 8

5 Exponents Example: Write 0.0000000068 in scientific notation.

6 Exponents Example: Write 0.0000000068 in scientific notation. = 6.8 * 10 -9

7 Exponents PropertyDefinitionExample Producta m a n = a m+n 5 3 5 7 = 5 10 Power of a Power Power of a Quotient Power of a Product Quotient

8 Exponents PropertyDefinitionExample Producta m a n = a m+n 5 3 5 7 = 5 10 Power of a Power(a m ) n = a mn (2 5 ) 4 = 2 20 Power of a Quotient Power of a Product Quotient

9 Exponents PropertyDefinitionExample Producta m a n = a m+n 5 3 5 7 = 5 10 Power of a Power(a m ) n = a mn (2 5 ) 4 = 2 20 Power of a Quotient Power of a Product Quotient

10 Exponents PropertyDefinitionExample Producta m a n = a m+n 5 3 5 7 = 5 10 Power of a Power(a m ) n = a mn (2 5 ) 4 = 2 20 Power of a Quotient Power of a Product(ab) m = a m b m (2x) 3 = 2 3 x 3 = 8x 3 Quotient

11 Exponents PropertyDefinitionExample Producta m a n = a m+n 5 3 5 7 = 5 10 Power of a Power(a m ) n = a mn (2 5 ) 4 = 2 20 Power of a Quotient Power of a Product(ab) m = a m b m (2x) 3 = 2 3 x 3 = 8x 3 Quotient

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