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Algebra

Using exponents to describe numbersAlgebra

Exponent rulesAlgebra

Order of operations with exponents- Home
- UK Year 10 Maths
- Laws of Indices

Still Confused?

Try reviewing these fundamentals first

Algebra

Using exponents to describe numbersAlgebra

Exponent rulesAlgebra

Order of operations with exponentsStill Confused?

Try reviewing these fundamentals first

Algebra

Using exponents to describe numbersAlgebra

Exponent rulesAlgebra

Order of operations with exponentsNope, got it.

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Get Started Now- Intro Lesson13:31
- Lesson: 1a1:02
- Lesson: 1b0:32
- Lesson: 1c0:45
- Lesson: 1d0:38
- Lesson: 2a0:55
- Lesson: 2b2:13
- Lesson: 3a1:26
- Lesson: 3b1:20

Scientific notation is a way of writing number. It is especially useful when we want to express very large and small numbers. There are two parts in scientific notation. The first part consists of digits, and the second part is x 10 to a power.

Basic Concepts:Using exponents to describe numbers, Exponent rules, Order of operations with exponents,

Basic Concepts:Exponents: Product rule $(a^x)(a^y)=a^{(x+y)}$, Exponents: Power rule $(a^x)^y = a^{(x\cdot y)}$, Exponents: Negative exponents,

- IntroductionWhat is scientific notation?

• How to convert scientific notations to numbers?

• How to convert numbers to scientific notations? - 1.Write the number in scientific notationa)23660000b)0.00034320000c)133.4$\times {10^{5}}$d)0.000346$\times {10^{-9}}$
- 2.Write the number in standard notationa)1.863$\times {10^{13}}$b)-3.64 $\times {10^{-9}}$
- 3.Calculate the following scientific notationsa)$(0.005 \times {10^{-3}} )(2.9 \times {10^{-6}} ) =$b)$(6.75 \times {10^3} )/(0.02 \times {10^{-3}} ) =$

17.

Laws of Indices

17.1

Product rule of exponents

17.2

Quotient rule of exponents

17.3

Power of a product rule

17.4

Power of a quotient rule

17.5

Power of a power rule

17.6

Negative exponent rule

17.7

Combining the exponent rules

17.8

Standard form

17.9

Convert between radicals and rational exponents

17.10

Solving for indices

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