Answer:I don’t know either
Step-by-step explanation:
hello there
This is a tricky question but i think i have solved it
Account 1: $100
Account 2: $150
Account 3: $250
If my answer helped please mark me as brainliest thank you and have a great day!
QUESTION 1
Given that:
,
,
and

Then;


Group similar terms;

Simplify;

QUESTION 2
Given that;
.

and

Substitute the functions;

Substitute x=3




QUESTION 3
Given:


This implies that;

Expand the parenthesis;


QUESTION 4
The given function is;

Let





The range is:



The interval notation is;
