Question

Consider two types of nonlinear equations. What unique quality does each possess and how does that quality cause the graph's unique shape? Name two unique examples of these shapes in real-world situations.

Answer 1

There are many nonlinear equations. Parabola is probably one of the most common shapes for a nonlinear equation.

Answer 2

Anything raised to a power is nonlinear. There are also functions that contain logarithms, and exponentials (e^x), that are nonlinear. You have many to choose from. Once you choose, graph the shape and think of a system that the equation can represent

Answer 3

can you give me like 3 or 4 examples?

Answer 4

you give me some first. let's see if you have the right idea

Answer 5

cmon please ive been here for 2 hours now and is going to be 1:00 am

Answer 6

I've said several in my description. I can't do your homework for you. I can only guide you. Think about it and I will help you along the way.

Answer 7

oh wait there is parabola

Answer 8

yes, that is one of the most obvious ones. All you need is to name one more which I have also listed.

Answer 9

ok

Answer 10

exponential growth or decay

Answer 11

yes you got it.

Answer 12

that would be an example of an exponential funtion

Answer 13

Now find an example of how a quadratic funtion might be used

Answer 14

parabola (quadratic)

Answer 15

a exponential has the variable in the exponent, causing the y to grow or decay increasingly quickly or increasing slowly
real world example: banks use interest, over months or years...each time the interest is applied, it is applied to a new and bigger total

Answer 16

a quadratic has a squared term...causing the shape of a parabola, a U shape because
both positive and negative x's squared end up being the same number.
real world situation a quadratic could be used to track the height of a launched object.

Answer 17

Perfect.