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Vertical stretching reflection graph
Vertical stretching reflection graph







  1. #Vertical stretching reflection graph how to
  2. #Vertical stretching reflection graph code
  3. #Vertical stretching reflection graph free

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vertical stretching reflection graph

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#Vertical stretching reflection graph free

If this post violates our subreddit rules, please report it and feel free to manually trigger a takedown. I just really suggest playing around with these ideas in Desmos and building up some intuition as it’s important yet easy to forget and it will come up over and over in your math career. That’s the idea of horizontal transforms. See how your schedule being in this new time zone is shifted forward even though you’re “subtracting” 5 hours? Your schedule is shifted 5 hrs later in the day even though your body clock is behind 5 hours. At 4am, you’re just starting to feel tired. When it’s 10:00pm, you feel like it’s 5:00pm, so you’re just getting hungry for dinner. So if you travel from New York to Britain, your body is 5 hours behind the current time. b(7), or 7:00 Britain is actually 2:00 New York time. so everything shifts right by 5 units.Īnalogy, say b(x) = n(x-5) represents you being jetlagged by 5 hrs, where b stands for Britain and n stands for New York. If I plug in 6 then that’s like plugging in 1. For example if I have h(x)=x 2 and I consider h(x-5), if I plug in 5 here then it’s the same as if I plugged in 0 to h(x). The transformations with letters k and d in the OP’s expression are a bit more challenging to wrap your mind around, but the idea of why subtracting d shifts the graph to the right d units rather than to the left (since we usually associate left with negative) is because, I like to explain it as that x has to move further to get the same value as it had originally. Then whenever you see the subtotal, in your mind you factor in the $10 shipping, so something that costs $90 will really cost $100, and something that costs $157 will cost $167. If f(x)=x 2 then (0,0) is the vertex but g(x) has (0,3) as the vertex.Īnalogy: say you’re buying something online and it has a $10 shipping charge. That’s why it shows as being 3 units higher on the graph. So it’s the same as doing f but raising everything up by a value of 3. For example, if I have some function f(x) and then I consider g(x) = f(x)+3, I’m taking the result of applying f to x and adding 3 to that result. Starting off with why adding some c will shift vertically up and down, you can think of it as taking every existing value f(x) and adding some constant to it, shifting up or down. Pastebin / / IDEOne Revert to older templateįor these, I also feel like it’s also really important to get some good intuition to why these are the way they are rather than trying to memorize what each part of the equation is. If you have trouble with spacing, add some blank spaces with įor more commands, please see User Moderation

#Vertical stretching reflection graph how to

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#Vertical stretching reflection graph code

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vertical stretching reflection graph

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vertical stretching reflection graph

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Vertical stretching reflection graph