Using Formulas to Solve Problems

Slides:



Advertisements
Similar presentations
Converting between metric weight units. Converting metric weights How many mg to 1 g? How many g to 1 kg? How many kg to 1 t? 1000 mg = 1 g 1000 g = 1.
Advertisements

EXAMPLE 4 Solve a multi-step problem
Body Surface Area and Advanced Pediatric Calculations
Dosages Based on Body Surface Area (BSA)
Calculations Involving Density
Finding the Volume of Solid Figures MCC6.G.2 – Find the volume of a right rectangular prism with fractional edge lengths by packing it with unit cubes.
Exponential Functions and Models
Solving equations that involve formulas.
USING FORMULAS TO SOLVE PROBLEMS LG: I can solve real-world problems by substituting values into formulas and solving.
Calculating Pediatric Dosage
Chapter 10 Dosage Calculations.
Exponential Functions and Models Lesson 3.1. Contrast Linear Functions Change at a constant rate Rate of change (slope) is a constant Exponential Functions.
Activity Mathematical Modeling. 5-Minute Check on Activities 1-6 and 1-7 Click the mouse button or press the Space Bar to display the answers. 1.How.
Measurements.
Learning Objective : Use and interpret formulas to answer questions about quantities and their relationship Interpret mean to find our the meaning.
Module 2 Lesson 14 Objective: Use decimal multiplication to express equivalent measurements.
Math Basics for the Health Care Professional UNIT Copyright © 2014, 2009 by Pearson Education, Inc. All Rights Reserved FOURTH EDITION Basic Dosage by.
Volume of Rectangular Prisms and Cylinders. Question 1 What is volume? * the number of cubic units needed to fill the space inside a figure.
Let’s Talk Triangles & Parallelograms
Conversion Factors and Unit Cancellation A physical quantity must include: Number + Unit + Unit.
Lindsay Good Dan Ozimek Mary Phillips
Copyright © 2007 by Saunders, Inc., an imprint of Elsevier Inc. Pharmacology Math Chapter 33.
3.6 Volume of a Rectangular Prism Mme DiMarco.  Learning Goal: use a formula to calculate the volume of a rectangular prism Learning Goal.
Formulas. 1. Solve the formula for the indicated variable:
Notes 6.5, Date__________ (Substitution). To solve using Substitution: 1.Solve one equation for one variable (choose the variable with a coefficient of.
By: Grace Vitale period 8 Math  They must be able to determine the amount of medication needed for animals depending upon size. That requires using.
ICa i e sr lo. ONE Design Statement Nowadays, a lot people wants to be healthy or loss weight. In project 1, I decided to do a Calories calculator for.
6/8/2016 Med-Math NUR 152 Mesa Community College.
CALORIES AND BMR BMR tells you how many calories you burn doing absolutely nothing.
Dimensional Analysis Dimensional Analysis: Uses equalities to convert a value from one unit to another. Unit equalities: equations that show how different.
Check Test #1 Questions on Factor Label Method. You “CANNOT” do any work in your head. This means you must show every step with its needed step. If your.
Slide Copyright © 2009 Pearson Education, Inc. MM150 Unit 3 Seminar Agenda Order of Operations Linear Equations Formulas Applications of Linear Equations.
GEOMETRY Volume of Cylinders, Cones, Spheres 8 th Math Presented by Mr. Laws.
Find the area of each polygon or circle.
Find the area of each polygon or circle.
Solving equations that involve formulas.
Adult and Pediatric Dosages Based on Body Weight
Adult and Pediatric Dosages Based on Body Surface Area
Clinical Medical Assisting
Exponential Functions and Models
18 Dosage Calculations.
Energy needs of the Human Body Applying the Principles of Nutrition to a Physical Activity Programme
PHARMACY TECHNICIAN CHAPTER FOURTEEN.
Measure Units of length, mass and volume Perimeter, area and volume
Nutrition/Fitness Calculations
3.2.5: Metabolism- A Balancing Act
FILL IT UP!! FILL IT UP!! FILL IT UP.
Clinical Calculation 5th Edition
Mathematics and Health Body Measurements Medication Life Expectancy
Objectives Learn and apply the formula for the volume of a pyramid.
Determining Height from Bone Length
53 Math for Pharmacology Lesson 1:.
Do Now- at your seat: (10/28) Question, Answer, Evidence YOU WILL NEED A CALCULATOR TODAY. 2. Based on the information given, how many of the stars listed.
Pediatric dosage calculations
Surface Area of a Cylinder
Finding the Volume of Solid Figures
Why We Need to Eat Section 9.1.
Solving Linear Systems by Substitution
Use Formula An equation that involves several variables is called a formula or literal equation. To solve a literal equation, apply the process.
Graphing data.
Calculating How Many Calories You Need
Reasoning with Properties from Algebra
1 cm 1 cm 1 cm.
Sports Nutrition Energy Balance (P4, M3, D1).
5-Minute Check Solve each equation. Check your solution. x/3 =
Solving Equations Challenge Answers
Why We Need to Eat Section 9.1.
Formulae and expressions
Presentation transcript:

Using Formulas to Solve Problems LG: I can solve real-world problems by substituting values into formulas and solving.

INVESTIGATION These formulas give the height, h, of an adult. They rely on the lengths of the radius bone, r, and the femur bone, f. (Note: All measurements are in centimeters) A) predict the height of a female whose femur is 40.6 cm long MALE FEMALE Using the radius bone h = 3.65 r + 80.41 h = 3.88 r + 73.50 Using the femur bone h = 2.24 f + 69.09 h = 2.32 f + 61.41

INVESTIGATION These formulas give the height, h, of an adult. They rely on the lengths of the radius bone, r, and the femur bone, f. B) predict the height of a male whose radius is 28.1 cm long. MALE FEMALE Using the radius bone h = 3.65 r + 80.41 h = 3.88 r + 73.50 Using the femur bone h = 2.24 f + 69.09 h = 2.32 f + 61.41

INVESTIGATION These formulas give the height, h, of an adult. They rely on the lengths of the radius bone, r, and the femur bone, f. C) Complete the chart D) Which formula gave you the more accurate prediction? MALE FEMALE Using the radius bone h = 3.65 r + 80.41 h = 3.88 r + 73.50 Using the femur bone h = 2.24 f + 69.09 h = 2.32 f + 61.41 Length of yours Calculation of your height Actual height Radius Femur

What is a formula? It’s a mathematical equation that relates two or more variables, which each represent real-world quantities. Can you think of any examples from work or school?

Example 1 – Substituting into a formula Pediatric nurses use Young’s formula, to calculate a child’s dose of medicine. C is the child’s dose in milligrams A is the adult’s dose in milligrams g is the child’s age in years. If the adult dose of a medication is 600 mg, what would be a 3-year-old’s dose?

Example 2 – Choosing Formulas and Converting Measures A landscaper uses a bucket with radius 18 cm and height 18 cm to pour soil into a rectangular planter that measures 1 m by 40 cm by 20 cm. How many buckets of soil are needed to fill the planter? Work in partners or a group of 3 to figure out the answer to this.

Investigation: How much do I need to eat? What is a BMR? Used to determine the amount of energy required by the body at rest. This value can then be adjusted depending on activity level Use the Harris-Benedict Equation to calculate your BMR You will need: Age in years Weight in kg (pounds x 2.2) Height in cm (measuring tapes available)

Example 3