WILL FAN AND MEDAL Point C is located at (1, 2) and point D is located at (−4, −2). Find the x value for the point that is 1 over 4 the distance from point C to point D. −0.25 3.25 −3.75 1.25
- 3.75 i think
I know the answer, it's -0.25 , but I dont understand why
Good I got the -0.25 but i was confident in the answer. Do you still need help?
Yes, I want to understand how to do it.
oops that was wrong re drawing
i understand how to plot the points,
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what is the x on the graph and how does the x is 0.25 down and 0.25 from c = -0.25, and what is the x2
Sorry I am making more of this than it actually is... calculate the delta X which is 5 1/4 of 5 is 1.25 subtract 1.25 from point C's x value which is 1 1 - 1.25 is - 0.25
Did that makes sense?
No, not really, what is a delta
Sorry I was having OS issues.... delta is a term used for the change of or difference between so delta X is just X at Point C minus the X at Point D 1 - -4 = 5
Oh ok, I think I get it now
A easier way to look at this is similar triangles.... if you move a quarter distance along the hypotenus you move a quarter distance along the X and the Y directions.
Ok I understand the last part the most, but are you able to do it the same way for other problems.
A more complex thing to do is calculate the slope of the line y = mx + b m = rise over run delta y / delta x = 4 /5 y = (4/5)x + b calculate b by using know x and y values solving for b 2 = (4/5) 1 + b 2 - 0.8 = b b =1.2 equation of the line is y = 0.8 + 1.2 with the equation you can plot the graph using a graphing calculator and figure out X for different values of Y
Yes do you have another example?
No I only had the one, I can look for one, but Im trying to prepare for my mosule 6 DBA today
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Point E is located at (2, −3) and point F is located at (−2, −1). Find the y value for the point that is 3 over 4 the distance from point E to point F.
I also have to do a quick sketch, but I will just do it on paper.
What is delta Y? (-1) - (-3) =
So the Y value we want is 1/4 from F towards
SO a quarter of 2 is 0.5 Since the line is sloping down .... subtract 0.5 from -1
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