May i have someone's attention for a piecewise function question?My question will be uploaded as a picture.I have to write equations for piecewise function shown on the graph i will upload after word?PLEASE help,im stumped
hold on i am uploading the question.....from my math book...
i bet it is a couple of lines. that is my guess
It almost has to be
yes...im trying to upload it ,but i am having some problems
could be a "floor" function
Satellite, retire......lol
ok bye
ahahahaahaha
floor function = step function?
that's one
Izzy. I'm having trouble opening it
ugh okay hold on...
are you talking about #37 or #40 ?
both
can anyone see it?
oh my gosh!
Sorry, I still can't open your attachments. My computer thinks they are text files.
Screen shoot it!
okay does this work?
It's sideways and I can't see it too clearly
problems 36 or 39
both
#37 y=(3/2)x+9/2 x<1 y=-1 x>=1
i took it with my ipod, there is not much i can do
#40 is a step function ...
how did you get that?
For problem 39
#37 : For x<1 it's a line, and: y=mx+b You can see the slope m=3/2 from the graph. When y=0, x=-3 so: 0=(3/2)(-3) + b From here you get that b=9/2 So the equation of the line (when x<1) is: y=(3/2)x+9/2 As for when x>=1 : y is always -1.
@mandolino how?
OH thanks.....i think that can help me solve the others, except the step function
For problem 36 you have as a piecewise function
can u explain?
Problem 36: Each of the lines is horizontal. The equation of a horizontal line is y=b, where b is a real number. In this case we don't have lines but we have line segments defined over certain intervals of the domain variable x.
okay...i kinda get it
So is it like working backwards?
Specifically, we have the line y=1, but only from x=0 to x=2 (not including it) indicated by the open circle. The we have the line segment y=3 from 2 (including it) up to but not including x=4. Same for y=6...
For #40, look at this: http://www.mathsisfun.com/sets/function-floor-ceiling.html
Yes it is like working backwards.
OH thanks :D ...I feel like i actually learned something HAHA
Are you ok with #39?
#40 is based on a ceiling function
@man no i got confused again....how did you get the equations on the left
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