Scientific Notation Calculator

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Presentation transcript:

Scientific Notation Calculator Using the calculator and Scientific Notation Using the calculator for fractions Simplifying Ratios Ratio & Proportional Division

Starter Questions Calculator 10cm x cm 8cm

Scientific Notation Calculator Learning Intention Success Criteria To show how to do calculation using scientific notation on the calculator. To be able to use the calculator to calculate values using scientific notation.

Created by Mr. Lafferty @www.mathsrevision.com Using the calculator We can use scientific notation on the calculator. Depending on your calculator you will use one of the following buttons. xy 10x  EXP EE (you may have to use the shift button) Enter the 5.4x103 into your calculator Calculator Keys 5 4 x 1 xy 3 Created by Mr. Lafferty @www.mathsrevision.com

Not the subtraction button Using the calculator xy 10x  EXP EE (you may have to use the shift button) Not the subtraction button Example: 6.25x10-7 Calculator Keys 6 2 5 x 1 xy - 7 Example: 8.31x1011 Calculator Keys 8 3 1 x 1 xy 1 1

Using the calculator It is good practice to put each value in brackets Calculate: 4 x 106 ÷ 8 x 106 It is good practice to put each value in brackets ( 4 x 1 xy 6 ) x ( 8 x 1 xy 6 ) exe = 0.5

Starter Questions Calculator y cm 12 cm 5cm

Using the calculator Fractions Learning Intention Success Criteria To show how to do calculation using fractions on the calculator. To be able to use the calculator to calculate fractions.

Reminder on fractions Using the calculator A fraction has a numerator and denominator The value of a fraction can be calculated by dividing the numerator by the denominator A proper fraction has a value of less than 1 An improper fraction is of the form A mixed number contains whole number and fractions

Using the calculator 0.75 Fractions We can use the calculator when working with fractions The fraction button is : Example 1: Express as a decimal 3 4 = 0.75

Using the calculator 1┌2 0.5 1┌3 ┌4 Fractions Example 2: Express as a decimal 1┌2 5 10 = = 0.5 Example 3: Express as a mixed number 1┌3 ┌4 7 4 =

Using the calculator 14┌3 5┌4┌ 15 Fractions Example 4: Express as a improper fraction 14┌3 4 2 3 = 2nd Example 5: Add 5┌4┌ 15 4 3 5 + 2 3 =

Ratios What is a ratio ? Learning Intention Success Criteria 1. To understand what a ratio is and explain how we can sometimes simplify them. Understand the term ratio. . 2. Calculate and simplify basic ratios.

Ratios What is a ratio ? Ratios can be used to compare different quantities Example : There are 2 triangles and 3 rectangles. The ratio of triangles to rectangles is said to be 2 : 3 Note: The ratio of rectangles to triangles is said to be 3 : 2

Simplifying a ratio is like simplifying fractions Ratios Simplifying a ratio ? Simplifying a ratio is like simplifying fractions Fraction : Ratio :

Sometimes we need to multiply to simplify Ratios Simplifying a ratio ? Sometimes we need to multiply to simplify Ratio :

Ratios Simplifying a ratio ? When working with ratios, the two units MUST be the same Ratio :

Ratios Simplifying a ratio ? By first multiplying by ten to get rid of the decimals simplifying the following ratios: (a) 2.2 : 3.3 22 : 33 2 : 3 (b) 1.6 : 9.6 16 : 96 1 : 6 (c) 0.5 : 100 5 : 1000 1 : 200 (d) 8.5 : 9.5 85 : 95 17 : 19

Ratios Simplifying a ratio ? By eliminating the fractions simplify the ratios. Multiply each side by 4 2 : 3 Multiply each side by 35 5 : 21 Multiply each side by 12 8 : 21

Starter Questions 9 8

Ratios Ratio & Proportional Division Learning Intention Success Criteria 1. Work out the number of shares for a ratio. 1. Explain how to work out Ratio & Proportional division by using shares. 2. Solve problems using shares. 3. Show appropriate working.

Ratios Ratio & Proportional Division Example : Bill and Ben share a raffle win of £400 in the ratio 3:5. How much does each get ? Step 1 : Since the ratio is 3:5, there are : 3+5 = 8 shares Step 2 : Each share is worth : Check ! 150 + 250 = 400 Step 3 : Bill gets 3 x 50 = £150 Ben gets 5 x 50 = £250

Ratios Ratio & Proportional Division Example : Ryan and Ross share 24 cakes in the ratio 3:1. How many cakes does each get ? Step 1 : Since the ratio is 3:1, there are : 3+1 = 4 shares Step 2 : Each share is worth : Check ! 18 + 6 = 24 Step 3 : Ryan gets 3 x 6 = 18 Ross gets 1 x 6 = 6