Help for a medal and fan!! The city of Phoenix, Arizona, has laid out their main city streets in a linear grid. Roads run north to south or east to west. Finding intersections of the streets is pretty easy, since every road is a straight line. Imagine if Phoenix has used only curved roads, or circular roads, or roads that bent and went off in different directions. Thinking of those roads in Phoenix as linear equations, we will now solve systems that have non-linear equations in them using graphs. These graphs will serve as your GPS to find the intersections of the “roads.”
Ask your teacher. Lol
? If your not going to help, please do not reply. I'm in serious need of help. I need to finish my flvs before july 10th to graduate and i still have 57 lessons to go. Thanks.
Well you better get to work and start searching google.
i have and i cant find the answer to this first part. I got the answers to these two questions How can graphing be applied to solving systems of non-linear equations? How can constraints be used to model a real-world situation? But i have no idea how to do step one.
@Johnbc @Eli_Moses
When you have non linear equations and plot them, you can obtain the points where those functions intersect, so they are possible solutions.
Yeah i got that already. found that answer on google lol you too?
Yes.....lol
hahahaha
@Jhannybean can you help?
@jdoe0001 can you help?
@Johnbc @tgawade can you help me?
@Australopithecus can you help me?
@arris04 can you help me?
I feel like this question is not really complete, I dont see what it is asking for
That is what im saying. I dont get what it is asking. After it says that it says After completing this lesson, you will be able to answer the following questions: How can graphing be applied to solving systems of non-linear equations? How can constraints be used to model a real-world situation? Are those two questions what im suppose to answer? I'm so confused!
Is a graph provided?
no. Just that first paragraph and two questions that fallow.
Hint: For each x value, there is a corresponding Y value.
For the first question, Well when you are solving a system of a linear equation you are just looking for an intersection between the two equations. Think about it. For the second question, You can simply use a fixed domain and range to model a real world problem
i dont get that @Johnbc where did x and y come from?
so would this be the answer to # 1: When you have non linear equtions and plot them, you can obtain the points where those functions intersect, so they are possible solutions. and This for # 2: Constraints can be used to model, for example, variables that cannot be zero. For example, the usual conditions x≥0;y≥0 for variables that represent quantities that cannot be less than zero (a physical example: absolute temperature in Kelvin) for # 2?
@Australopithecus
I suppose, those seem like fine answers.
It can also make it easier to analyze intersections like if you have a system of oscillating functions but yeah those answers make sense to me.
Okay. Thank you SOOOO much. I fanned you and gave you a medal. You rock man!
bro.. so what was the answers..
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