Honestly I don’t even know what this is sorry I tried
The associative property makes it so whichever which way the numbers are the answer will be the same but as shown in the picture this isn't true for this statement because the answers become completely different depending on where the numbers are in the equation.
6 divided by 3 is NOT equal to 3 divided by 6 which disproves that property.
Answer: w = 12
Step-by-step explanation: In this problem, we want to get <em>w</em> by itself on one side of the equation. Since we have <em>14 + W</em>, in order to get <em>w</em> by itself, we must subtract 14 from the left side of the equation.
If we subtract 14 from the left side of the equation, we must also subtract 14 from the right side of the equation. So on the left, +14 and -14 cancel each other and on the right, 26 - 14 simplifies to 12 so <em>w = 12</em>.
To check our answer, we substitute a 12 back in for <em>w </em>in the original equation and we have 14 + (12) = 26 or 26 = 26 which is a true statement so the answer checks.
First, you are going to want to get the terms to the same power of 10 in scientific notation. Realize that
. Essentially, we have converted the
to a term with
. Now, we can subtract the values in each term that are not 10 as shown below:



Remember that we have to turn it back to scientific notation once we are done!

Our answer is the second choice,
. (This is the closest answer to
.)
Answer:
Please check the explanation.
Step-by-step explanation:
- We know that the domain of a function is the set of input or argument values for which the function is real and defined.
Thus, the domain of the first relation is: {-2, -1, 0, 2}
- We also know that the range of a function is the set of values of the dependent variable for which a function is defined.
Thus, the range of the first relation is: {-4, -2, 2}
Given the second relation
x y
-4 -2
-2 1
1 4
4 4
- We know that the domain of a function is the set of input or argument values for which the function is real and defined.
Thus,
The domain of the second relation is: {-4, -2, 1, 4}
- We also know that the range of a function is the set of values of the dependent variable for which a function is defined.
Thus,
The range of the second relation is: {-2, 1, 4, 4}