Notes Over 1.4 Do you feel like it’s hard getting everything working together? Well start focusing on one thing at a time.

Slides:



Advertisements
Similar presentations
Objective - To transform formulas. Solve the formula for the variable indicated. Formula - an equation which defines the relation- ship of one variable.
Advertisements

Functions Solving Equations Simplifying & Solving Variables.
Solving Equations = 4x – 5(6x – 10) -132 = 4x – 30x = -26x = -26x 7 = x.
7-3 Solving Equations Using Quadratic Techniques
Rewrite With Fractional Exponents. Rewrite with fractional exponent:
WARM - UP. SOLVING EXPONENTIAL & LOGARITHMIC FUNCTIONS SECTION 3.4.
Bell Ringer Calculate the average of the following list of numbers What did you do over thanksgiving?
Lesson 1.4 Objectives: To solve a formula for one of its variables To Rewrite an equation in function form Vocabulary Literal Equations: Are equations.
Formulas and Literal Equations Unit 4, Lesson 6. Literal Equation A literal equation is __________________ _____________________________________ _____________________________________.
6.6 – Solving Exponential Equations Using Common Logarithms. Objective: TSW solve exponential equations and use the change of base formula.
Writing an Equation Using Two Points Goal: to write an equation of a line, in slope intercept form, that passes through two points.
OBJECTIVES: STUDENTS WILL BE ABLE TO… EVALUATE NTH ROOTS OF REAL NUMBERS USING RADICAL NOTATION AND RATIONAL EXPONENT NOTATION. 7.1: N TH ROOTS AND RATIONAL.
3.5 – Solving Systems of Equations in Three Variables.
1.4 – Rewrite Formulas and Equations. Example 1: Solve the formula C = 2pir for r. Then find the radius of a circle with a circumference of 44 inches.
Solving equations using factorisation Example 1:- x²+6x-16=0 Put the equation equal to 0 8, -2 Find two number that add to make 6 and times to make -
Solving Logarithmic Equations To solve today's equations, we are going to rewrite them in exponential form and use the methods learned in the last unit.
Objective - To transform formulas. Solve the formula for the variable indicated. Formula - an equation which defines the relation- ship of one variable.
Notes Over 7.1 no real 4th roots Finding nth Roots
TRANSFORMING FORMULAS Lesson 7-7. Math Vocabulary formula A math statement, usually an equation, that is represented by variables and is used to solve.
WARM UP EVALUATING EXPRESSIONS Evaluate the expression for the given value of the variable (Lesson 2.5). 1.-3(x) when x = 9 2.4(-6)(m) when m = (-n)(-n)
Further Trigonometric identities and their applications.
Aim: What is the common logarithms?
Notes Over 5.6 Quadratic Formula
Chapter 3 – Solving Linear Equations 3.7 – Formulas and Functions.
Warm Up. Solving Differential Equations General and Particular solutions.
Chapter 8 Systems of Linear Equations in Two Variables Section 8.3.
Now Some MORE steps… Belinda Oram What happens if the equation is not simple? We SIMPLIFY first and then solve!
Rewrite With Fractional Exponents. Rewrite with fractional exponent:
Today we will solve equations with two variables. Solve = figure out.
Solving Logarithmic Equations I.. Relationship between Exponential and Logarithmic Equations. A) Logs and Exponentials are INVERSES of each other. 1) That.
Solve Linear Systems by Adding Section 6.3 beginning on page 386.
Algebra 1 Section 3.7 Solve a formula for one of its variables. The formula for the area of a rectangle is A = L ∙W Solve the area formula for L and complete.
Which of these is 52 written as a product of its prime factors? a) 2 x 26b) 2 x 2 x 13 c) 4 x 13d) 1 x 52.
Section 9.4 – Solving Differential Equations Symbolically Separation of Variables.
Today in Algebra 2 Get a calculator. Go over homework Notes: –Solving Systems of Equations using Elimination Homework.
Learn how to solve mutli-step equations…
Solving Exponential Equations
Solving Logarithmic Equations
Solving Logarithmic Equations
Module 1 Review ( ) Rewrite the following equations in slope-intercept form (solve for y), then graph on the coordinate plane.
Solving Exponential Equations
Lesson 1.5 Vocabulary Literal Equations:
1.4 Rewrite Formulas and Equations
2.4 Writing the Equation of a Line
Solving Literal Equations
Mixture Problems In two variables.
9.4 Solving Quadratic Equations
Double- And Half-Angle Formulas
Who Wants To Be A Millionaire?
Exponential and Logarithmic Equations
2.4 Writing the Equation of a Line
8/29/12 Writing the Equation of a Line
Aim: How do we use quadratic formula to solve equation?
Notes Over 3.7 Solve for the indicated variable. 1. Area of a Triangle.
Notes Over 9.1 Finding Square Roots of Numbers
How to study for an exam Spend at least 75% of your time here.
5.1 nth Roots and Rational Exponents
Lesson 1.5 Vocabulary Literal Equations:
Solving Equations with Variables on Both Sides
Solving Equations with Variables on Both Sides
Lesson 3.8 Rewrite Equations and Formulas
7.1 Roots and Rational Exponents
Functions Solving Equations Simplifying & Solving Variables on Both
TWO STEP EQUATIONS 1. SOLVE FOR X 2. DO THE ADDITION STEP FIRST

Solving Systems of Equations by Multiplying First - Elimination
Solving Two Step Algebraic Equations
Rewriting Equations Equivalent Equations.
Objective - To transform formulas.
2.4 Writing the Equation of a Line
Presentation transcript:

Notes Over 1.4 Do you feel like it’s hard getting everything working together? Well start focusing on one thing at a time.

Notes Over 1.4 Calculating the Value of a Variable Find the value of y for the given value of x.

Notes Over 1.4 Calculating the Value of a Variable Find the value of y for the given value of x.

Notes Over 1.4 Calculating the Value of a Variable Find the value of y for the given value of x.

Notes Over 1.4 Calculating the Value of a Variable Find the value of y for the given value of x.

Notes Over 1.4 Using an Equation with More than One Variable 5. The cost is c = x where x is the number of items produced. Solve the equation for x, then evaluate x when c = 8360.

Notes Over 1.4 Using an Equation with More than One Variable 6. At a delicatessen, ham costs $2.49 per pound and Swiss cheese costs $3.79 per pound. The customer has $9.50 to spend on 2 pounds of ham and some cheese. How much cheese can she purchase? Write an equation and solve it.

Notes Over 1.4 Rewriting a Common Formula Solve for the indicated variable.

Notes Over 1.4 Rewriting a Common Formula Solve for the indicated variable.

Notes Over 1.4 Rewriting a Common Formula Solve for the indicated variable.

Notes Over 1.4 Rewriting a Common Formula Solve for the indicated variable.

Notes Over 1.4 Rewriting a Common Formula Solve for the indicated variable.

Notes Over 1.4 Rewriting a Common Formula Solve for the indicated variable.

Notes Over 1.4