Register to reply

Simple rearranging of an equation

by smulc
Tags: equation, rearranging, simple
Share this thread:
smulc
#1
Mar18-12, 01:36 PM
P: 20
I need to rearrange an equation to end up with something else. It's supposed to be an easy question but I can't see what I'm doing wrong. Posting the actual text here would mess up the formatting so I posted a screenshot to keep it neat, I hope that's okay. Have I done the entire thing wrong or am I missing something simple?
Attached Thumbnails
9.JPG  
Phys.Org News Partner Science news on Phys.org
Security CTO to detail Android Fake ID flaw at Black Hat
Huge waves measured for first time in Arctic Ocean
Mysterious molecules in space
crotical
#2
Mar18-12, 01:52 PM
P: 10
You can definitely divide by b
smulc
#3
Mar18-12, 01:54 PM
P: 20
That's good to know, that's what I was going to do but for some reason I got in to my head that I couldn't. Thanks!

crotical
#4
Mar18-12, 02:08 PM
P: 10
Simple rearranging of an equation

You need to only worry when b=0 , as division by 0 is not defined.
e^(i Pi)+1=0
#5
Mar18-12, 08:16 PM
P: 235
You can rearrange this equation in only two steps. Although the second step isn't nearly as obvious. Remember, you're not limited to only shunting around the symbols that you start with, you can do anything to the equation, as long as you do it to both sides....
smulc
#6
Mar19-12, 03:44 AM
P: 20
Could you give me a hint on the quicker way to do it please? I can't see it. The question doesn't require a minimal number of steps so I've already answered it the longer way, I'm just curious what I'm missing though.
Deneb Cyg
#7
Mar19-12, 04:08 AM
P: 11
It's a bit faster if you keep in mind that [itex]\frac{am^2T^4}{bd^2}[/itex] can be split into [itex]\frac{a}{b}[/itex]x[itex]\frac{m^2T^4}{d^2}[/itex]

Then you just have to divide C by [itex]\frac{m^2T^4}{d^2}[/itex] to get the answer.

Since you are solving for a fraction and not a single variable you never need to isolate a or b on one side of the equation.
smulc
#8
Mar19-12, 05:15 AM
P: 20
That makes sense now, think I need a bit more practice to make sure I pick things like that up. Thanks for explaining.
e^(i Pi)+1=0
#9
Mar19-12, 05:14 PM
P: 235
Here's how I did it...it's 3 steps if you count simplifying

1. multiplied both sides by d2

2.divide both sides by m2T4

3. simplify the weird looking side and see what you end up with....


Register to reply

Related Discussions
A simple rearranging question Introductory Physics Homework 0
Simple rearranging of forumla help General Math 13
Rearranging an equation Introductory Physics Homework 4
Help rearranging an equation General Math 3
Rearranging Formulas (very simple question) Introductory Physics Homework 2