Lesson 3-4 Example 1 3-4 Example 1 At 5 years old, Victoria was 44 inches tall. At 9 years old, she was 55 inches tall. What is the percent of change in.

Slides:



Advertisements
Similar presentations
Lesson 3-3 Example Step 1Write the compound interest formula. Find the value of an investment of $2,000 for 4 years at 7% interest compounded semiannually.
Advertisements

3-3 Example 1 Find the simple interest earned on an investment of $500 at 7.5% for 6 months. 1. Write the simple interest formula. I = prt Lesson 3-3 Example.
Lesson 3-5 Example Example 1 What is the volume of the rectangular prism? 1.The length of the rectangular prism is 6 units. The width of the rectangular.
Lesson 4-8 Example Example 3 What is the volume of the triangular prism? 1.Use the Pythagorean Theorem to find the leg of the base of the prism.
GeometryGeometry Lesson 75 Writing the Equation of Circles.
Standardized Test Practice
Lesson 1-1 Example Example 1 Karen bought a dress that cost $32. She paid 7% in sales tax. How much did she pay in tax? 1.Write the percent proportion.
Volume of Prisms Lesson 17. Find the area of each figure What do you know about volume? List at least 3 things.
8-4 Changing Dimensions: Perimeter and Area Course 2 Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem of the Day Lesson.
10-4 Comparing Perimeter and Area Course 1 Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem of the Day.
 Percent Change: Percent Increase / Percent Decrease Objective: Learn to solve problems involving percent increase and percent decrease.
Lesson 3-4 Example Example 2 Dale got a score of 70 on his science exam. He was able to retake the test and scored a Find the percent of change.
Lesson 3-2 Example Solve. FLAGS Catalina is making a flag in the shape of a parallelogram. The flag has a base of 48 inches and a height of 30 inches.
Lesson 6-4 Example Example 3 Determine if the triangle is a right triangle using Pythagorean Theorem. 1.Determine which side is the largest.
2-6 Subtraction Equations Course Subtraction Equations Course 1 Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem.
Volume of Pyramids Lesson 20. Find the volume of each prism
Formula? Unit?.  Formula ?  Unit?  Formula?  Unit?
Splash Screen. Over Lesson 4–3 5-Minute Check 1 Solve x – 3 = –6. Check your solution. Solve y + 9 = 7. Check your solution. Solve 23 = m – 6. Check your.
Volume of Pyramids & Cones
PERCENT OF CHANGE LESSON 3-8. UNDERSTANDING… PERCENT OF CHANGE What is percent of change? Percent of Change is… The percent amount (of increase or decrease)
Power Rules Simplify (7p5)3. (7p5)3 = 73(p5)3
EXAMPLE 3 Standardized Test Practice SOLUTION To find the slant height l of the right cone, use the Pythagorean Theorem. l 2 = h 2 + r 2 l 2 =
EXAMPLE 1 Finding Area and Perimeter of a Triangle Find the area and perimeter of the triangle. A = bh 1 2 P = a + b + c = (14) (12) 1 2 =
Solving Quadratic Equations – Quadratic Formula The following shows how to solve quadratic equations using the Quadratic Formula. A quadratic equation.
Warm-up: 1)25% of 130 2)18 is what % of 60. Today’s Objective Students will find the percentage of increase or decrease.
Given the parallelogram at right, we are able to determine that its area is equal to Activity You can use a parallelogram to find the area of a triangle.
Example 1 Find the Area of a Right Triangle Find the area of the right triangle. SOLUTION Use the formula for the area of a triangle. Substitute 10 for.
Surface Area of Regular Pyramids
Course Solving Subtraction Equations Course 1 Warm Up Warm Up Lesson Presentation Lesson Presentation Problem of the Day Problem of the Day.
ALGEBRA READINESS LESSON 3-1 Warm Up Lesson 3-1 Warm Up.
Percent Change Unit 6 Math 7.
Algebra 1 The price of a skirt decreased from $32.95 to $ Find the percent of decrease. percent of decrease = amount of change original amount
Find the area of the parallelogram. Areas of Parallelograms and Triangles LESSON 8-1 The area of the parallelogram is 26.4 square inches. = 26.4 Simplify.
Find the Area of a Square Example 1 Find the area of the square. SOLUTION Use the formula for the area of a square and substitute 9 for s. A = s 2 Formula.
Holt CA Course Solving Equations by Adding Warm Up Warm Up Lesson Presentation Lesson Presentation California Standards California StandardsPreview.
Fractions and Percents Inch Ruler LESSON 8POWER UP BPAGE 53.
Warm-up The base length is 30 cm.
How do you calculate the area of squares and rectangles?
Click the mouse button or press the Space Bar to display the answers.
Finding Percent of Change
HW: page 64 #8-17 ANSWERS. HW: page 64 #8-17 ANSWERS.
1. Write the Polynomial in Standard Form, give the degree, And Name the Polynomial 8g – 10g3 – 6 + 3g3 – g Standard form:__________________ Degree:_________________________.
Area of Parallelograms and Triangles
Solving Two-Step Equations
Let’s look at how this is done.
Do Now Write each proportion and answer.
Fractions and Decimals
Variables and Expressions
Solving One-Step Equations
Solving One-Step Equations
COURSE 3 LESSON 4-6 Formulas
Comparing Perimeter and Area
Finding a Percent of a Number
Lesson 6.5 Percents of Increase and Decrease
Similar triangles.
Lesson 4.7 Graph Linear Functions
Solve Proportions Using Cross Products
Subtraction Equations
Estimating With Percents
Percent Change Increase and decrease.
Geometric Series.
Percent Change Unit 4 Math 7.
Finding a Percent of a Number
Percents and Equations
SUBSTITUTION At the end of this lesson you should :
Lesson 4.6 Core Focus on Geometry Volume of Cylinders.
Percent of Change.
Solving Addition Equations
Volume of Cylinders Remember! Volume is measured in cubic units.
Warm-Up #1 Use
Presentation transcript:

Lesson 3-4 Example Example 1 At 5 years old, Victoria was 44 inches tall. At 9 years old, she was 55 inches tall. What is the percent of change in Victoria’s height? 1.The original amount is 44. The new amount is 55.

Lesson 3-4 Example Example 1 At 5 years old, Victoria was 44 inches tall. At 9 years old, she was 55 inches tall. What is the percent of change in Victoria’s height? 2.Substitute the values in the formula. 55 – 44

Lesson 3-4 Example Example 1 At 5 years old, Victoria was 44 inches tall. At 9 years old, she was 55 inches tall. What is the percent of change in Victoria’s height? 3.Simplify.

Lesson 3-4 Example Example 1 At 5 years old, Victoria was 44 inches tall. At 9 years old, she was 55 inches tall. What is the percent of change in Victoria’s height? 4.The value is positive. 25% increase