A perfect square must be hidden within all of those radicands in order to simplify them down to what the answer is.

.

.

. The rules for adding radicals is that the index has to be the same (all of our indexes are 2 since we have square roots), and the radicands have to be the same. In other words, we cannot add the square root of 4 to the square root of 5. They either both have to be 4 or they both have to be 5. So here's what we have thus far:

. We can add

and

to get

. That means as far as our answer goes, A = 72 and B = 4, or (72, 4), choice a.
Answer:
The same ratio indicates that there is a proportional relationship between y and x.
Step-by-step explanation:
We know when y varies directly with x, the equation is
y ∝ x


Here,
k is the constant of proportionality.
The ratio y/x indicates that k is a constant of proportionality.
Thus, the same ratio indicates that there is a proportional relationship between y and x.
When x increases, y increases, and when y decreases, x also decreases.
Answer:
link w/.w/e.w/.e././2.1/.31
Step-by-step explanation:
Answer:
Step-by-step explanation:
"mix one cup of vinegar with one gallon of water"
1 cup = 8oz; one/4 cup = 2oz
You can see that quantity|the quantity|the number} of vinegar is 1/4 of the first amount,
so, we are going to would like 1/4 of the number of water, that is 1gallon = 128oz
so, 1/4 times 128oz = 32oz, that is one quart
Algebraically, 8oz : 128oz = 2oz : x
8x = 256; x = 32oz