TARGET HEART RATE CALCUATION SPACE WITH EQUATION Show your work here -First take 220 and subtract your age -Next take this number and subtract your resting.

Slides:

Advertisements

Similar presentations

THE SIX FITNESS CATEGORIES THERE ARE SIX (6) BASIC FITNESS CATEGORIES: 1. FLEXIBILITY 2. MUSCULAR STRENGTH 3. MUSCULAR ENDURANCE 4. CARDIOVASCULAR FITNESS.

Advertisements

THOAN. THOAN Think of a number… THOAN Multiply it by 3.

EXAMPLE 1 Finding a Percent of Decrease During the summer, a bear’s heart rate is about 60 beats per minute, but it can drop to as low as 8 beats per minute.

Calculating Target Heart Rate (THR) Zone

Write reasons for each step

Standardized Test Practice

Drill Solve the linear system by substitution. 1.y = 6x – 11 -2x – 3y = x + y = 6 -5x – y = 21.

Standardized Test Practice

EXAMPLE 1 Finding a Percent of Decrease

Solve the equation -3v = -21 Multiply or Divide? 1.

An equation is a mathematical statement that two expressions are equal. A solution of an equation is a value of the variable that makes the equation true.

You can solve the following system of linear equations by graphing: x + 2y = 10 4x – y = -14 Point of intersection seems to be (-2, 6) What other systems.

 ~Number of heartbeats per minute  ~Typically expressed as beats per minute (BPM)  ~HR varies as the body's need for oxygen changes  (during exercise.

Systems of Equations: Elimination, Part II Unit 7, Lesson 5b.

4. ; $22, $11, $10 5. C6. F7. B An equation is a mathematical statement that two expressions are equal. A solution of an equation is a value of the variable.

PROPERTIES OF EXPONENTS

Jeopardy Solving Equations Add and Subtract Multiply and Divide Multi-Step Variables on each side Grouping Symbols $100 $200 $300 $400 $500 $100 $200.

4.8 – Solving Equations with Fractions

More Practice with Equations Containing Fractions.

One step equations Add Subtract Multiply Divide  When we solve an equation, our goal is to isolate our variable by using our inverse operations.  What.

Calculating your heart rates

I’m Thinking of a Number

EXAMPLE 1 Find an inverse relation Find an equation for the inverse of the relation y = 3x – 5. Write original relation. y = 3x – 5 Switch x and y. x =

Multiply one equation, then add

EXAMPLE 1 Using a Variable Expression Hot Air Balloons You are riding in a hot air balloon. After traveling 5 miles, the balloon speed changes to 6 miles.

An equation is a mathematical statement that two expressions are equal. A solution of an equation is a value of the variable that makes the equation true.

2.2 Solving Two- Step Equations. Solving Two Steps Equations 1. Use the Addition or Subtraction Property of Equality to get the term with a variable on.

* Collect the like terms 1. 2a = 2a x -2x + 9 = 6x z – – 5z = 2z - 6.

Solving 2 step equations. Two step equations have addition or subtraction and multiply or divide 3x + 1 = 10 3x + 1 = 10 4y + 2 = 10 4y + 2 = 10 2b +

Simultaneous Equations with Different Numbers in the Middles 4x + 3y = 15 5x – 2y = 13 Different Numbers.

Elimination Method - Systems. Elimination Method  With the elimination method, you create like terms that add to zero.

Jeopardy Solving Equations

Rational Expressions and Equations

Complex Numbers.

Absolute Value Equations

Heart Rate Measurements

Monitoring Your Heart Rate

Solving Systems of Equations using Elimination

Equations Pre/Post Test

Target Heart Rate Zone How Fast should I go?.

Solve for variable 3x = 6 7x = -21

1 Step Equation Practice + - x ÷

Problem-Solving Steps Solve Problem-Solving Steps Solve

6-3 Solving Systems Using Elimination

10.7 Solving Quadratic Equations by Completing the Square

Constructing Equations

To get y, multiply x by 3 then add 2 To get y, multiply x by negative ½ then add 2 To get y, multiply x by 2 then subtract 3 To get y, multiply x.

Before: December 4, 2017 Solve each system by substitution. Steps:

Add or Subtract? x =.

Divide the number in C by 10.

Solving One and Two Step Equations

Solving one- and two-step equations

Solving One Step Equations

1.  2.  (0.29) Give the opposite of each number. 

Backtracking with addition and subtraction

Simultaneous Equations starter

Solving Equations by 1.2 Adding or Subtracting Warm Up

Solving Compound Inequalities

Solving Equations by 2-1 Adding or Subtracting Warm Up

Example 2B: Solving Linear Systems by Elimination

Solving basic equations

Algebra with Whole Numbers

5 minutes Warm-Up Solve. 2) 1).

Simultaneous Equations with Different Numbers in the Middles

Review of basic operations and vocabulary

Decode the message: (1, -5) (-5, -3) (5, -5) (-2, -3) (4, 5) (1, 3) (4, 5) (1, -3) (-4, 4) (3, 2) (-5, -3) (5,-5) Write your own message!

X ⦁ X = 64 ±8 ±14 X ⦁ X ⦁ X =

Equations and Exponents

Presentation transcript:

TARGET HEART RATE CALCUATION SPACE WITH EQUATION Show your work here -First take 220 and subtract your age -Next take this number and subtract your resting heart rate (number of beats in 1 minute at rest). -Multiply your new number by.65 (low end) and.85 (high end). -Add your original resting heart rate back to these two new numbers and you have your Target Heart Rate range!.

TARGET HEART RATE CALCUATION SPACE WITH EQUATION Show your work here -First take 220 and subtract your age -Next take this number and subtract your resting heart rate (number of beats in 1 minute at rest). -Multiply your new number by.65 (low end) and.85 (high end). -Add your original resting heart rate back to these two new numbers and you have your Target Heart Rate range!.

TARGET HEART RATE CALCUATION SPACE WITH EQUATION Show your work here -First take 220 and subtract your age -Next take this number and subtract your resting heart rate (number of beats in 1 minute at rest). -Multiply your new number by.65 (low end) and.85 (high end). -Add your original resting heart rate back to these two new numbers and you have your Target Heart Rate range!.

TARGET HEART RATE CALCUATION SPACE WITH EQUATION Show your work here -First take 220 and subtract your age -Next take this number and subtract your resting heart rate (number of beats in 1 minute at rest). -Multiply your new number by.65 (low end) and.85 (high end). -Add your original resting heart rate back to these two new numbers and you have your Target Heart Rate range!.