Victor drove away from his house to go on a trip. Several hours later, he was hundreds of miles from home and he stopped driving. Let t represent the amount of time Victor drives in hours, and let d represent the distance he has traveled in miles. Which sketch models this situation?
A http://static.k12.com/calms_media/media/1512000_1512500/1512475/1/3822dddb5dd3d48fe82b6336f9ee8fa5915b405c/MS_IMC_080714_130205.jpg B http://static.k12.com/calms_media/media/1512000_1512500/1512476/1/43f376088036665becabbb19d2583601bc18f959/MS_IMC_080714_130206.jpg C http://static.k12.com/calms_media/media/1512000_1512500/1512477/1/dcd1c70a01b575d88161ea2b74bda6067412ab38/MS_IMC_080714_130207.jpg D http://static.k12.com/calms_media/media/1512000_1512500/1512478/1/639939a532f27189559b6c72391d67285aaf2e0f/MS_IMC_080714_130208.jpg
@jtvatsim
Hmm... this one is basically the same as the last question. You'll need to think about two things: 1) How far from home is he when he starts driving? (might be obvious) 2) Will he be getting farther or closer to home as he drives?
so its B
Almost... Remember he is driving away from home.
C
Hold on a sec... Let's make sure you understand how to read graphs... that is the most important thing. Once you understand, it will be easier. :)
When reading any graph, there are two scales. Let me begin with the time scale. This is often horizontal (flat).
|dw:1418510499714:dw|
Time = 0 tells you when the story begins. Time = 1 is when you are 1 second, 1 minute, 1 hour, or some other time into the story.
There is also a vertical scale (this can be distance, amount of water, or really anything)
By itself it looks like this.
|dw:1418510599250:dw|
When distance = 0, you have not left. When distance = 1, you are 1 foot, 1 mile, or 1 whatever length you are using.
Now, we combine them into what people call a "graph"
|dw:1418510670889:dw|
Does that make sense about how the graph is built from two pieces?
yes
OK, so the story begin like this, "Victor drove away from his house to go on a trip. Several hours later, he was hundreds of miles from home and he stopped driving"
When you "drive away from your house," you must have been at home when you started, right? It's kind of a "duh" statement by the teacher. :)
So, we know that at time = 0, distance = 0.
We must have a dot at this position in the graph.
|dw:1418510855791:dw|
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