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GED Math: Graphs and Functions Drill 5, Problem 5. What is the value of a?
GED Math 1.4 Graphs and Functions. On which point on the graph is f(x) equal to 0?
GED Math 2.1 Graphs and Functions. The equation of f(x) is 2x + what?
GED Math 2.5 Graphs and Functions 227 Views
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Description:
In this GED math problem, find the vertical intercept of a given function.
Transcript
- 00:00
Thank you We sneak in and here's your smoke too
- 00:05
Sure brought to you by vertical intercepts It's the natural
- 00:09
order of things Axes split wood and intercept split axes
- 00:15
Don't like that Find the vertical intercepted the function F
- 00:18
ax equals reacts wherein minus seven x plus thirteen And
Full Transcript
- 00:21
here the financial answers pretty All right so what's this
- 00:27
question asking Well we're looking for a vertical intercept vertical
- 00:31
So good place to start Might be what is a
- 00:35
vertical intercept against All right Well here's a typical graph
- 00:38
and this brat chair is the vertical axis A vertical
- 00:43
intercept is one that intercepts the vertical access like prostitutes
- 00:49
Oh english language Sometimes you make sense All right now
- 00:52
every point along the vertical axis has an x value
- 00:55
of zero So zero negative five is here Zero zero
- 00:58
The origin by darling is here and zero four is
- 01:02
here and so on So if we want to find
- 01:05
a vertical intercepts we can always just plug in x
- 01:08
as zero We take the equation given to us f
- 01:12
of x equals three x squared minus seven plus thirteen
- 01:17
roll in a few zeros to get f zero equals
- 01:21
three ton zero squared minus seven times zero plus thirteen
- 01:26
well in california zero squared zero times three still zero
- 01:30
and seven times zero is also zero So really we've
- 01:33
got f zero equals zero minus zero plus thirteen which
- 01:37
when all is said and done is simply thirteen and
- 01:40
we've got a vertical intercept Answer D to the rest
- 01:43
of the answer Choices on those axes We say him 00:01:47.274 --> [endTime] by far
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