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Solve each equation, if possible.$$9.1 y+3.6=6.5 y-30.2$$
$y=13$
Precalculus
Algebra
Chapter 2
Equations, Inequalities, and Problem Solving
Section 2
More about Solving Equations
Algebra Topics That are Reviewed at the Start of the Semester
Equations and Inequalities
Missouri State University
Campbell University
Harvey Mudd College
Baylor University
Lectures
01:32
In mathematics, the absolu…
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02:35
Solve each equation, if po…
00:24
Solve each equation and ch…
01:04
Solve each equation for $y…
00:30
Solve each equation.$$…
01:03
Solve each equation. Check…
00:36
Complete each solution.
02:16
04:31
01:47
00:40
in solving 9.1. Why? Plus 3.6 equals 6.5. Why? Minus 30.2. So I'd like to get rid of these decimals. And since the 1/6 of five and the two are all in the 10th space, I'm gonna multiply by 10 because that will allow me to move the decimal over one for every single one of these. So I'm gonna end up with 91 y plus 36 equals 65 Y minus 302. Much simpler to deal with. Now I'm going to subtract my 36 to the right and I get 91 y equals 65 y minus 338. Then I'm going to subtract my why to the left. So subtract the 65. Since it's positive, I want to undo it. And 91 minus 65 is 26. Why equals negative 338. And last but not least, I want to divide and I end up getting Oops. This is a 26 kind of getting why equals negative 13. Okay, I want to check this actually work so you could plug into the original or you could plug into the version that's 10 times higher. Both are probably going to require a calculator, this one, because decimals and this one because the numbers air larger for multiplication. So let's go ahead and do this 91 times Negative 13 plus 36 I'm asking, is that equal to 65 times negative? 13 minus 302? Okay, 91 times 13 and its negative is a negative. 1183 plus 36. And we want to know if that's the same thing as on the right. 65 times Negative 13 is negative. 845 minus. This is Ah, 302 negative. 302. Okay. And 1183 negative plus 36 is negative. 1147 and a negative. 8 45 a negative. +302 is also negative. 1147. So we see that why is indeed
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