Guys. describe a situation you’re familiar with where one thing changes in correlation with another, similar to how function values change with variations in the independent variable. state whether that situation is close to being linear, exponential, or neither in its pattern of change. explain your reasons for choosing this classification.

Hello there!

let's see a few examples:

1) The consumption of gas as a function of the distance that you travel in a vehicle.

This can be modeled as a linear relation, if you travel a bigger distance, your carr will consume more gas.

2) Suppose you put a rock in the oven for one hour, and now the rock is very hot, you put it on to the ground and let it cool down. Now you can think about the temperature of the rock as a function of time, where the temperature will decrease with time.

This situation is modeled with an exponential decrease, where at the beginning the temperature decreases fast, and as the time increases, the temperature starts to decrease at a slower rate, until the rock is at the same temperature that the environment.

3) The sound of an television as a function of your distance to it; as you know, when you get further away from the tv, the sound will decrease.

This is not a linear or exponential relation, this is an inverse relation, where if the distance increases, the volume of the sound decreases.

the solution is x=1

step-by-step explanation:

we are given our   equation as

let's assume

left side function is

right side function is

now, we can draw graph

and then we can get intersection point

the intersection point will be solution

so, the solution is

x=1