GCSE Mathematics Intermediate Tier

Slides:

Advertisements

Similar presentations

TWO STEP EQUATIONS 1. SOLVE FOR X 2. DO THE ADDITION STEP FIRST

Advertisements

Chapter 5 Mathematics of Finance.

Factor each trinomial:

Chapter 7 Algebra II Review JEOPARDY Jeopardy Review.

Exponential Functions Math Secondary IV. Topics Calculation Calculation Growth & Decay Growth & Decay Factor Factor Graph Graph Equation Equation Point.

Chapter 5 Mathematics of Finance.

Evaluate when y = 3 a.) 8y = b.) 39 = y c.) y + (-6) = d.) 14 – 2y =

Introductory Mathematics & Statistics

Jeopardy Q 1 Q 6 Q 11 Q 16 Q 21 Q 2 Q 7 Q 12 Q 17 Q 22 Q 3 Q 8 Q 13

Multiplying monomials & binomials You will have 20 seconds to answer the following 15 questions. There will be a chime signaling when the questions change.

Exponents You will have 20 seconds to complete each of the following 16 questions. A chime will sound as each slide changes. Read the instructions at.

DIVIDING INTEGERS 1. IF THE SIGNS ARE THE SAME THE ANSWER IS POSITIVE 2. IF THE SIGNS ARE DIFFERENT THE ANSWER IS NEGATIVE.

MULTIPLICATION EQUATIONS 1. SOLVE FOR X 3. WHAT EVER YOU DO TO ONE SIDE YOU HAVE TO DO TO THE OTHER 2. DIVIDE BY THE NUMBER IN FRONT OF THE VARIABLE.

MULT. INTEGERS 1. IF THE SIGNS ARE THE SAME THE ANSWER IS POSITIVE 2. IF THE SIGNS ARE DIFFERENT THE ANSWER IS NEGATIVE.

Midterm Review Part 2. Answer the following questions. Take your time and double check your answers!!!

Preview Warm Up California Standards Lesson Presentation.

Around the World AdditionSubtraction MultiplicationDivision AdditionSubtraction MultiplicationDivision.

A Pictogram to Show the Money Raised for Children in Need

S1 Coding Using coding to make numbers easier to work with when data values are large.

BALANCING 2 AIM: To solve equations with variables on both sides.

SOLVING EQUATIONS AND EXPANDING BRACKETS

GCSE Higher Revision Starters 7

Project 2- Stock Option Pricing

MER439- Design of Thermal Fluid Systems Engineering Economics Lecture 2- Using Factors Professor Anderson Spring 2012.

Exam 2 Practice Problems

Section 5.5 – Exponential and Logarithmic Models

© Nuffield Foundation 2012 Free-Standing Mathematics Activity Working with percentages.

Formula Ratio Proportion Percent of change Weighted Average Equivalent Equations Solve an Equation Multistep Equations identify " And in the end it's not.

ABC Technology Project

Problem of the Day Problem of the Day Computation Money next

Equations with the unknown on both sides.

24-Aug-14Compiled by Mr. Lafferty Maths Dept. Money Simple Interest Simple Bills & VAT Electricity Bills National 4 NUM 1.2.

Squares and Square Root WALK. Solve each problem REVIEW:

SYSTEMS OF EQUATIONS.

Solving Quadratic Equations by Completing the Square

1 GCSE Mathematics Intermediate Tier Paper 2 (f).

UNIT 2: SOLVING EQUATIONS AND INEQUALITIES SOLVE EACH OF THE FOLLOWING EQUATIONS FOR y. # x + 5 y = x 5 y = 2 x y = 2 x y.

Solving Quadratic Equations by Completing the Square

Event 4: Mental Math 7th/8th grade Math Meet ‘11.

N.S. 1.3: Converting Fractions, Decimals, & Percents Period Odds: 9/19/13 Period Evens: 9/20/13.

Addition 1’s to 20.

25 seconds left…...

Test B, 100 Subtraction Facts

Solving Fraction Equations by Multiplying

Section 5.1 – Exponential Functions and Their Graphs.

Equations of Circles. Equation of a Circle The center of a circle is given by (h, k) The radius of a circle is given by r The equation of a circle in.

A dress costs Dh 180. In a sale it is reduced by Dh 20. What is the new price? Underline the key words Circle the numbers Write down formula State the.

EOC Practice #19 SPI

EXAMPLE 1 Writing a Ratio Skiing A ski resort has 15 easy, 25 intermediate, 7 difficult, and 11 expert-only trails. Write the ratio “intermediate trails.

Math 8H Algebra 1 Glencoe McGraw-Hill JoAnn Evans Solving Chemical Mixture Problems.

The Student Handbook to T HE A PPRAISAL OF R EAL E STATE 1 Chapter 23 Yield Capitalization — Theory and Basic Applications.

Solving Equations = 4x – 5(6x – 10) -132 = 4x – 30x = -26x = -26x 7 = x.

3-8 PRESENT VALUE OF INVESTMENTS

Rounding and PEMDAS Practice Problems

Multiple Choice 1.I invest £1000 for 3 years in a bank account. At the end of the 3 years I have £1260 to the nearest pound. What was the interest rate?

Chapter 9 - Review Jeopardy! Style. Chapter 9 - Review Jeopardy! Style.

Lesson Objective By the end of the lesson you should be able to work out repeated percentage increases or decreases.

1 GCSE Mathematics Intermediate Tier Paper 1 (b) i.

Repeated Percentage & Proportional Change. Reminder How to calculate a PERCENTAGE change Decrease £17·60 by 15% 85% of 17·60 = £14·96 Left with 85% of.

Aim: How do we solve exponential equations using common or natural logarithms? Do Now: 1. Solve for x: 3 x = Solve for x: 4 x = 8 3. Solve for x:

GSCE Mathematics Problem Solving Algebra Higher Tier.

Time for a Warm-Up! Get out a sheet of paper for a short opener. You will have 2-3 minutes for each problem!

Compound Interest - Solving for the Principal How much would have to be deposited now into an account that earns 8% per annum compounded annually to reach.

Compound Interest. Which amount would you rather have in 10 year’s time? Option A- Put £1000 in a box under the bed, and at the end of each year put £100.

390 ? Previous answer Go to What is 7% of 4700?. 329 ? Previous answer Go to A £400 TV is reduced by 15%. What is the new cost of the TV?

GCSE Mathematics Problem Solving Number Higher Tier.

Solving Two-Step Equations

Solving equations Mrs. Hall.

Kankolenski Part C: On the back of this paper, write a word problem that could be illustrated with the equation.

Presentation transcript:

GCSE Mathematics Intermediate Tier Paper 2 (c)

Cerys & Martin share £160 in the ratio of 7:1. How much does each get? Paper 1 Prize money of £8000 is shared between Bob, Viv & Mary in the ratio of 9:5:11. How much do they each receive? Volunteers decide to give to three charities in the ratio of 9:5:11. If the volunteers raise a total of £6000, how much will each charity receive?

Tony invests £3000 for 3 years at 4% per annum compound interest Tony invests £3000 for 3 years at 4% per annum compound interest. How much money is in the account after 3 years? Find the compound interest, to the nearest penny, when £3000 is invested for 3 years at 4% per annum. Mr & Mrs Evans estimate that during any year their furniture depreciates in value by 24% of its value at the beginning of that year. Initially the value of the furniture was £5000. Find the value of the furniture at the end of 3 years of depreciation. Give your answer to the nearest £100.

3(4x – 7) = 4x + 15 3x – 7 = 8 5x + 7 = 39 - 3x 4(x – 3) = 20 Solve the equation : 3(4x – 7) = 4x + 15 3x – 7 = 8 5x + 7 = 39 - 3x 4(x – 3) = 20