Answer: 
Step-by-step explanation:
For this exercise it is important to remember:
- The Distributive property:

- The multiplication of signs:

Then, given the following expression:

You need to apply the Distributive property. Then:

Now you can combine like terms (or add the like terms). Then you get:

Therefore, the equivalent expression created by combining like terms, is:

We know that :

From the figure, We can notice that :
↔ Opposite side of Angle Q is 9 units
↔ Hypotenuse is 15 units


You need to divide 30 miles by 5 hours,so your average speed is going to be 6 miles an hour
Answer:
The current that produces maximum power is 3A
Step-by-step explanation:
Given

Required [Missing from the question]
The current that produces maximum power
First, we represent the function in standard form


Open bracket


The maximum value of c is:

Where:

By comparison: 



So, we have:




Answer:
12/30 or 6/15
Step-by-step explanation:
3x4=12
5x6=30
12/30
simplified would be 12/30 divided by 2/2
the answer is 6/15