Name:_________________________________ M3L5H Accordino-Math 7 Date:_________ Period:________ Lesson 5: Distributive Property Twice (FOIL) Bellringer 1) Simplify the expression below using the distributive property. -6 (-x + 1.3) 2) Tim is fencing in his back yard. He determines that the length of the fencing needs to be five feet more than the width. Write an expression that represents the area of Tim’s back yard. Name:_________________________________ M3L5H Accordino-Math 7 Date:_________ Period:________ Lesson 5: Distributive Property Twice (FOIL) Notes REVIEW: What does 32 look like in expanded form? 33? What then, happens when you multiply two variables? x x Let’s think about the box method for multiplying that we used yesterday. Label the box. What do you notice? What do you know about finding the area of a square? How do we label the answer? So x x must equal _______________. How do you think you could solve the following problem? (x + 3)(x – 5) This is actually two distributive problems! Steps: 1. Distribute the first term of the first binomial to each term in the second binomial. 2. Distribute the second term of the first binomial to each term in the second binomial. 3. WATCH YOUR SIGNS! 4. Simplify by combining like terms! “You know what I’m You yelling about!” Name:_________________________________ M3L5H Accordino-Math 7 Date:_________ Period:________ Let’s solve this problem: (x + 3)(x – 5) And this one! (x – 4)(x – 6) Now you try one! (x – 2)(x – 8) Ex1) Find the product of (3x -2) and the multiplicative inverse of 3. Name:_________________________________ M3L5H Accordino-Math 7 Date:_________ Period:________ Lesson 5: Distributive Property Twice Homework 1) Write an expression to represent the area of a rectangle with sides equivalent to (x + 4) and (x – 6). Name:_________________________________ M3L5H Accordino-Math 7 Date:_________ Period:________ Lesson 5: Distributive Property Twice Exit Ticket 1. Find the product: (4x -5)( x + 2) 2. A farmer is building a fence for his pigs. He determines that the length of the fencing needs to be three feet longer than the width. Write an expression that represents the perimeter of the fencing. Make sure you combine like terms to simplify your answer to standard form.
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