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Ex. 6 Solve: 2(x – 2) = 3x – (x)(x – 2) 2x – 4 = 3x – x2 + 2x

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Presentation on theme: "Ex. 6 Solve: 2(x – 2) = 3x – (x)(x – 2) 2x – 4 = 3x – x2 + 2x"— Presentation transcript:

1 Ex. 6 Solve: 2(x – 2) = 3x – (x)(x – 2) 2x – 4 = 3x – x2 + 2x
Multiply by common denominator 2(x – 2) = 3x – (x)(x – 2) 2x – 4 = 3x – x2 + 2x x2 – 3x – 4 = 0 (x – 4)(x + 1) = 0 x = 4, – 1

2 Ex. 7 Solve: |x2 – 3x| = –4x + 6 –(x2 – 3x) = –4x + 6
|(-3)2 - 3(-3)| = -4(-3) + 6 |(6)2 - 3(6)| = -4(6) + 6 so 6 not good 18 = 18  so -3 good 18 = -18 |(2)2 - 3(2)| = -4(2) + 6 |(1)2 - 3(1)| = -4(1) + 6 2 = -2 so 2 not good 2 = 2  so 1 good

3 Ex. 8 A ski club chartered a bus for a skit trip at a cost of $480
Ex. 8 A ski club chartered a bus for a skit trip at a cost of $480. In an attempt to lower the bus fare per skier, the club invited nonmembers to go along. After five nonmembers joined the trip, the fare per skier was decreased by $ How many club members are going on the trip? (Cost per skier)(# of skiers) = cost of trip (480/x – 4.80) (x + 5) = 480 (x – 20)(x + 25) = 0 x = 20, -25 (x + 5) = 480 (480 – 4.8x)(x + 5) = 480x 480x – 4.8x2 – 24x = 480x – 4.8x2 – 24x = 0 x2 + 5x – 500 = 0

4 Compound Interest A= future value P = present value r = interest rate
n = times compounded / year t = years

5 Col. Alg. 1.6B Other Types of Equations
Ex. 9 When you were born, your grandparents deposited $5000 in a long-term investment in which the interest was compounded quarterly. Today, on your 25th birthday, the value of the investment is $25, What is the annual interest rate for this investment?


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