View Full Version : Math question, what are deltas here?
dragos240
February 25th, 2009, 09:04 AM
Okay so i'm doing last minute math, but i don't quite know the equation, let alone what it means, can anybody explain this:
Δy=y2-y1
Δx=x2-x1
I had to find the "slope" of the line here, but really haven't a clue what this is, if someone could help me here, i would really appreciate it. Thanks!
x33a
February 25th, 2009, 09:13 AM
afaik, delta here represents the change in value.
dragos240
February 25th, 2009, 09:15 AM
afaik, delta here represents the change in value.
Thank you, but is there a page shown how it can be done? Because i'm really clueless.
tom66
February 25th, 2009, 09:16 AM
Well, slope of a line is repesented by x2-x1/y2-y1 I think, but I can't be sure. Using your formula it would be delta x / delta y
dragos240
February 25th, 2009, 09:18 AM
Well, slope of a line is repesented by x2-x1/y2-y1 I think, but I can't be sure. Using your formula it would be delta x / delta y
Okay but what does delta represent, is it a number? Or does it mean do whatever?
tom66
February 25th, 2009, 09:20 AM
It's just like sigma (sum of a set), except this is delta, which is the difference of the set. It's just a bit of mathematical notation, it would be the same with or without delta as long as the formula is trailing.
x33a
February 25th, 2009, 09:21 AM
Is there a page shown how it can be done? Because i'm really clueless.
http://en.wikipedia.org/wiki/Slope
Giant Speck
February 25th, 2009, 09:22 AM
Thank you, but is there a page shown how it can be done? Because i'm really clueless.
Let's take two points, with coordinates (2,3) and (5,7). From these two points, we can say that:
x1=2
x2=5
y1=3
y2=7
To find the slope of the line that connects them, you need to use the following equation:
slope = Δy/Δx, where Δy = y2-y1 and Δx=x2-x1
Let's plug in the numbers we have to find the slope of the line.
slope = Δy/Δx = (y2-y1)/(x2-x1) = (7-3)/(5-2) = 4/3
The slope of the line is 4/3.
The delta symbol simply indicates change. Δy is a variable that means change in y. Likewise, Δx is a variable that means change in x.
dragos240
February 25th, 2009, 09:25 AM
Let's take two points, with coordinates (2,3) and (5,7). From these two points, we can say that:
x1=2
x2=5
y1=3
y2=7
To find the slope of the line that connects them, you need to use the following equation:
slope = Δy/Δx, where Δy = y2-y1 and Δx=x2-x1
Let's plug in the numbers we have to find the slope of the line.
slope = Δy/Δx = (y2-y1)/(x2-x1) = (7-3)/(5-2) = 4/3
The slope of the line is 4/3.
The delta symbol simply indicates change. Δy is a variable that means change in y. Likewise, Δx is a variable that means change in x.
Oh i see, it's a sort of place-holder for these points, thanks for the helpful clarification. Huge help.
imlinux
February 25th, 2009, 09:34 AM
you can find slope by tanƟ if you know the angle of the line which is Ɵ its finally going to convert into above explanation provided.
renzokuken
February 25th, 2009, 11:15 AM
differentiate y with respect to x....mwuahaha.....
but seriously, Giant Spec nailed it. the slope of a straight line is the the change in y (delta y) divided by the change in x (delta x)
Powered by vBulletin® Version 4.2.2 Copyright © 2024 vBulletin Solutions, Inc. All rights reserved.