Presentation is loading. Please wait.

Presentation is loading. Please wait.

Changing the Subject of A Formula. Menu Subject appears ONCE Subject appears TWICE New Subject raised to a power.

Published byClement Alexander Modified over 8 years ago

Similar presentations

Presentation on theme: "Changing the Subject of A Formula. Menu Subject appears ONCE Subject appears TWICE New Subject raised to a power."— Presentation transcript:

1 Changing the Subject of A Formula

2 Menu Subject appears ONCE Subject appears TWICE New Subject raised to a power

3 Subject appears once s is the Subject To make t the Subject Multiply by t Divide by s MENU

4 Subject appears once y is the Subject To make x the Subject Subtract c Divide by m Subject to LEFT MENU

5 Subject appears once v is the Subject To make h the Subject Multiply by 3 Subject to LEFT Divide by MENU

6 Subject appears once v is the Subject To make r the Subject Multiply by 3 Divide by Square root MENU

7 Subject appears twice To make x the Subject Add 7x Factorise LEFT Divide by (ty+7) MENU

8 Subject appears twice To make t the Subject Multiply by t MENU Multiply by r Subtract 7t Factorise LEFT Divide by (pr-7) Subject ONLY ONCE Subject NOW TWICE

9 New Subject Raised to a Power y is the Subject To make x the Subject Subtract p SQUARE Multiply by x Divide by (y-p)² MENU

Download ppt "Changing the Subject of A Formula. Menu Subject appears ONCE Subject appears TWICE New Subject raised to a power."

Similar presentations

Simplify, Add, Subtract, Multiply and Divide

Simplify, Add, Subtract, Multiply and Divide
FormulaeFormulae. Objectives grade D Objectives grade C.

FormulaeFormulae. Objectives grade D Objectives grade C.
Complex Numbers Section 2.1. Objectives Rewrite the square root of a negative number as a complex number. Write the complex conjugate of a complex number.

Complex Numbers Section 2.1. Objectives Rewrite the square root of a negative number as a complex number. Write the complex conjugate of a complex number.
ORDER OF OPERATIONS BIDMAS.

ORDER OF OPERATIONS BIDMAS.
Solving Equations Algebra Tiles.

Solving Equations Algebra Tiles.
Multiplying and Dividing in Scientific Notation

Multiplying and Dividing in Scientific Notation
Rearranging Formulae. Things to remember: Don’t rush it. You must go through each stage of your method and not try to skip any. If you are making x the.

Rearranging Formulae. Things to remember: Don’t rush it. You must go through each stage of your method and not try to skip any. If you are making x the.
 To add numbers in scientific notation: 1) Add the constants 2) Keep the exponent the same  Example: (2.1 x 10 5 ) + (3.2 x 10 5 ) = (2.1 + 3.2) x 10.

 To add numbers in scientific notation: 1) Add the constants 2) Keep the exponent the same  Example: (2.1 x 10 5 ) + (3.2 x 10 5 ) = ( ) x 10.
Multiplying and Dividing Decimals by 10, 100, and 1,000

Multiplying and Dividing Decimals by 10, 100, and 1,000
Whiteboardmaths.com © 2008 All rights reserved 5 7 2 1.

Whiteboardmaths.com © 2008 All rights reserved
Inverse Operations ExpressionInverse Operation How do you get the variable by itself? x + 5 x - 17 13x x ÷ 20 x3x3.

Inverse Operations ExpressionInverse Operation How do you get the variable by itself? x + 5 x x x ÷ 20 x3x3.
Warm up Pick a number between Multiply by 8 Add 30 Minus 14

Warm up Pick a number between Multiply by 8 Add 30 Minus 14
Chapter 1 Section 1.4 Order of Operations.

Chapter 1 Section 1.4 Order of Operations.
9.1 Notes Geometric Mean. 9.1 Notes Arithmetic mean is another term that means the same thing as average. The second do now question could have been,

9.1 Notes Geometric Mean. 9.1 Notes Arithmetic mean is another term that means the same thing as average. The second do now question could have been,
Divide. Evaluate power. 27 3 2 2 – 3 = 27 9 2 – 3 EXAMPLE 1 27 9 2 – 3 = 3 2 – 3 3 2 – 3 = 6 – 3 Multiply. Evaluate expressions Multiply and divide from.

Divide. Evaluate power – 3 = – 3 EXAMPLE – 3 = 3 2 – – 3 = 6 – 3 Multiply. Evaluate expressions Multiply and divide from.
1. 2. * Often times we are not able to a quadratic equation in order to solve it. When this is the case, we have two other methods: completing the square.

1. 2. * Often times we are not able to a quadratic equation in order to solve it. When this is the case, we have two other methods: completing the square.
Derivation of the Quadratic Formula The following shows how the method of Completing the Square can be used to derive the Quadratic Formula. Start with.

Derivation of the Quadratic Formula The following shows how the method of Completing the Square can be used to derive the Quadratic Formula. Start with.
PROPERTIES OF EXPONENTS

PROPERTIES OF EXPONENTS
Exponents Power base exponent 53 53 means 3 factors of 5 or 5 x 5 x 5.

Exponents Power base exponent means 3 factors of 5 or 5 x 5 x 5.

Similar presentations

Ads by Google