In the equation $\displaystyle - 12 m - 1 = n$, $\displaystyle {m}$ is the independent variable and $\displaystyle {m}$ is the dependent variable. This means, as we manipulate $\displaystyle {m}$, $\displaystyle {n}$ will change.

Because we are given tables in our answer choices, we can plug in the given value for $\displaystyle {m}$ from the table and use our equation from the question to see if that equals the value given for $\displaystyle {n}$ in the table.

Let's start by testing values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 1 & -12\\ \hline 5 & -59\\ \hline 8 & -94\\ \hline 15& -177\\ \hline \end{tabular}}$

$\displaystyle {-12(1)+-1=-12}$

$\displaystyle {-12+-1=-12}$

$\displaystyle {-13\neq -12}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {- 12 m - 1 = n}$ ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 1 & -13\\ \hline 4 & -98\\ \hline 6 & -146\\ \hline 10& -242\\ \hline \end{tabular}}$

$\displaystyle {-12(1)-1=-13}$

$\displaystyle {-12-1=-13}$

$\displaystyle {-13=-13}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {-12(4)-1=-98}$

$\displaystyle {-48-1=-98}$

$\displaystyle {-49\neq -98}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {- 12 m - 1 = n}$ ; thus, this answer choice is not correct and can be eliminated.

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 0 & -1\\ \hline 3 & -37\\ \hline 7 & -74\\ \hline 15& -171\\ \hline \end{tabular}}$

$\displaystyle {-12(0)-1=-1}$

$\displaystyle {0-1=-1}$

$\displaystyle {-1=-1}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {-12(3)-1=-37}$

$\displaystyle {-36-1=-37}$

$\displaystyle {-37=-37}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {-12(7)-1=-74}$

$\displaystyle {-84-1=-74}$

$\displaystyle {-85\neq -74}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {- 12 m - 1 = n}$ ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 7 & -85\\ \hline 15 & -181\\ \hline 17 & -205\\ \hline 19& -229\\ \hline \end{tabular}}$

$\displaystyle {-12(7)-1=-85}$

$\displaystyle {-84-1=-85}$

$\displaystyle {-85=-85}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {-12(15)-1=-181}$

$\displaystyle {-180-1=-181}$

$\displaystyle {-181=-181}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {-12(17)-1=-205}$

$\displaystyle {-204-1=-205}$

$\displaystyle {-205=-205}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {-12(19)-1=-229}$

$\displaystyle {-228+-1=-229}$

$\displaystyle {-229=-229}$

All of these values were correct for our equation; thus, this table is our correct answer.

In the equation $\displaystyle - 18 m - 15 = n$, $\displaystyle {m}$ is the independent variable and $\displaystyle {m}$ is the dependent variable. This means, as we manipulate $\displaystyle {m}$, $\displaystyle {n}$ will change.

Because we are given tables in our answer choices, we can plug in the given value for $\displaystyle {m}$ from the table and use our equation from the question to see if that equals the value given for $\displaystyle {n}$ in the table.

Let's start by testing values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 0 & -14\\ \hline 7 & -139\\ \hline 12 & -228\\ \hline 14& -263\\ \hline \end{tabular}}$

$\displaystyle {-18(0)+-15=-14}$

$\displaystyle {0+-15=-14}$

$\displaystyle {-15\neq -14}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {- 18 m - 15 = n}$ ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 0 & -15\\ \hline 4 & -174\\ \hline 17 & -642\\ \hline 18& -678\\ \hline \end{tabular}}$

$\displaystyle {-18(0)-15=-15}$

$\displaystyle {0-15=-15}$

$\displaystyle {-15=-15}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {-18(4)-15=-174}$

$\displaystyle {-72-15=-174}$

$\displaystyle {-87\neq -174}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {- 18 m - 15 = n}$ ; thus, this answer choice is not correct and can be eliminated.

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 0 & -15\\ \hline 6 & -123\\ \hline 8 & -148\\ \hline 12& -221\\ \hline \end{tabular}}$

$\displaystyle {-18(0)-15=-15}$

$\displaystyle {0-15=-15}$

$\displaystyle {-15=-15}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {-18(6)-15=-123}$

$\displaystyle {-108-15=-123}$

$\displaystyle {-123=-123}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {-18(8)-15=-148}$

$\displaystyle {-144-15=-148}$

$\displaystyle {-159\neq -148}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {- 18 m - 15 = n}$ ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 5 & -105\\ \hline 12 & -231\\ \hline 16 & -303\\ \hline 18& -339\\ \hline \end{tabular}}$

$\displaystyle {-18(5)-15=-105}$

$\displaystyle {-90-15=-105}$

$\displaystyle {-105=-105}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {-18(12)-15=-231}$

$\displaystyle {-216-15=-231}$

$\displaystyle {-231=-231}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {-18(16)-15=-303}$

$\displaystyle {-288-15=-303}$

$\displaystyle {-303=-303}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {-18(18)-15=-339}$

$\displaystyle {-324+-15=-339}$

$\displaystyle {-339=-339}$

All of these values were correct for our equation; thus, this table is our correct answer.

In the equation $\displaystyle 16 m + 15 = n$, $\displaystyle {m}$ is the independent variable and $\displaystyle {m}$ is the dependent variable. This means, as we manipulate $\displaystyle {m}$, $\displaystyle {n}$ will change.

Because we are given tables in our answer choices, we can plug in the given value for $\displaystyle {m}$ from the table and use our equation from the question to see if that equals the value given for $\displaystyle {n}$ in the table.

Let's start by testing values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 9 & 160\\ \hline 13 & 225\\ \hline 14 & 242\\ \hline 16& 275\\ \hline \end{tabular}}$

$\displaystyle {16(9)+15=160}$

$\displaystyle {144+15=160}$

$\displaystyle {159\neq 160}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {16 m + 15 = n}$ ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 7 & 127\\ \hline 9 & 318\\ \hline 11 & 382\\ \hline 18& 606\\ \hline \end{tabular}}$

$\displaystyle {16(7)+15=127}$

$\displaystyle {112+15=127}$

$\displaystyle {127=127}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {16(9)+15=318}$

$\displaystyle {144+15=318}$

$\displaystyle {159\neq 318}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {16 m + 15 = n}$ ; thus, this answer choice is not correct and can be eliminated.

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 0 & 15\\ \hline 2 & 47\\ \hline 3 & 74\\ \hline 11& 191\\ \hline \end{tabular}}$

$\displaystyle {16(0)+15=15}$

$\displaystyle {0+15=15}$

$\displaystyle {15=15}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {16(2)+15=47}$

$\displaystyle {32+15=47}$

$\displaystyle {47=47}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {16(3)+15=74}$

$\displaystyle {48+15=74}$

$\displaystyle {63\neq 74}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {16 m + 15 = n}$ ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 0 & 15\\ \hline 3 & 63\\ \hline 7 & 127\\ \hline 18& 303\\ \hline \end{tabular}}$

$\displaystyle {16(0)+15=15}$

$\displaystyle {0+15=15}$

$\displaystyle {15=15}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {16(3)+15=63}$

$\displaystyle {48+15=63}$

$\displaystyle {63=63}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {16(7)+15=127}$

$\displaystyle {112+15=127}$

$\displaystyle {127=127}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {16(18)+15=303}$

$\displaystyle {288+15=303}$

$\displaystyle {303=303}$

All of these values were correct for our equation; thus, this table is our correct answer.

In the equation $\displaystyle -1 = n$, $\displaystyle {m}$ is the independent variable and $\displaystyle {m}$ is the dependent variable. This means, as we manipulate $\displaystyle {m}$, $\displaystyle {n}$ will change.

Because we are given tables in our answer choices, we can plug in the given value for $\displaystyle {m}$ from the table and use our equation from the question to see if that equals the value given for $\displaystyle {n}$ in the table.

Let's start by testing values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 11 & 0\\ \hline 16 & 1\\ \hline 17 & 2\\ \hline 19& 3\\ \hline \end{tabular}}$

$\displaystyle {0(11)+-1=0}$

$\displaystyle {0+-1=0}$

$\displaystyle {-1\neq 0}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {-1 = n}$ ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 8 & -1\\ \hline 10 & -2\\ \hline 13 & -2\\ \hline 15& -2\\ \hline \end{tabular}}$

$\displaystyle {0(8)-1=-1}$

$\displaystyle {0-1=-1}$

$\displaystyle {-1=-1}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {0(10)-1=-2}$

$\displaystyle {0-1=-2}$

$\displaystyle {-1\neq -2}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {-1 = n}$ ; thus, this answer choice is not correct and can be eliminated.

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 1 & -1\\ \hline 11 & -1\\ \hline 14 & 10\\ \hline 15& 9\\ \hline \end{tabular}}$

$\displaystyle {0(1)-1=-1}$

$\displaystyle {0-1=-1}$

$\displaystyle {-1=-1}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {0(11)-1=-1}$

$\displaystyle {0-1=-1}$

$\displaystyle {-1=-1}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {0(14)-1=10}$

$\displaystyle {0-1=10}$

$\displaystyle {-1\neq 10}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {-1 = n}$ ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 0 & -1\\ \hline 7 & -1\\ \hline 10 & -1\\ \hline 13& -1\\ \hline \end{tabular}}$

$\displaystyle {0(0)-1=-1}$

$\displaystyle {0-1=-1}$

$\displaystyle {-1=-1}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {0(7)-1=-1}$

$\displaystyle {0-1=-1}$

$\displaystyle {-1=-1}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {0(10)-1=-1}$

$\displaystyle {0-1=-1}$

$\displaystyle {-1=-1}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {0(13)-1=-1}$

$\displaystyle {0+-1=-1}$

$\displaystyle {-1=-1}$

All of these values were correct for our equation; thus, this table is our correct answer.

In the equation $\displaystyle 9 m - 10 = n$, $\displaystyle {m}$ is the independent variable and $\displaystyle {m}$ is the dependent variable. This means, as we manipulate $\displaystyle {m}$, $\displaystyle {n}$ will change.

Because we are given tables in our answer choices, we can plug in the given value for $\displaystyle {m}$ from the table and use our equation from the question to see if that equals the value given for $\displaystyle {n}$ in the table.

Let's start by testing values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 0 & -9\\ \hline 2 & 10\\ \hline 3 & 20\\ \hline 15& 129\\ \hline \end{tabular}}$

$\displaystyle {9(0)+-10=-9}$

$\displaystyle {0+-10=-9}$

$\displaystyle {-10\neq -9}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {9 m - 10 = n}$ ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 2 & 8\\ \hline 9 & 142\\ \hline 12 & 196\\ \hline 18& 304\\ \hline \end{tabular}}$

$\displaystyle {9(2)-10=8}$

$\displaystyle {18-10=8}$

$\displaystyle {8=8}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {9(9)-10=142}$

$\displaystyle {81-10=142}$

$\displaystyle {71\neq 142}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {9 m - 10 = n}$ ; thus, this answer choice is not correct and can be eliminated.

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 2 & 8\\ \hline 4 & 26\\ \hline 9 & 82\\ \hline 13& 117\\ \hline \end{tabular}}$

$\displaystyle {9(2)-10=8}$

$\displaystyle {18-10=8}$

$\displaystyle {8=8}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {9(4)-10=26}$

$\displaystyle {36-10=26}$

$\displaystyle {26=26}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {9(9)-10=82}$

$\displaystyle {81-10=82}$

$\displaystyle {71\neq 82}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {9 m - 10 = n}$ ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 1 & -1\\ \hline 4 & 26\\ \hline 5 & 35\\ \hline 15& 125\\ \hline \end{tabular}}$

$\displaystyle {9(1)-10=-1}$

$\displaystyle {9-10=-1}$

$\displaystyle {-1=-1}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {9(4)-10=26}$

$\displaystyle {36-10=26}$

$\displaystyle {26=26}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {9(5)-10=35}$

$\displaystyle {45-10=35}$

$\displaystyle {35=35}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {9(15)-10=125}$

$\displaystyle {135+-10=125}$

$\displaystyle {125=125}$

All of these values were correct for our equation; thus, this table is our correct answer.

In the equation $\displaystyle 9 m - 12 = n$, $\displaystyle {m}$ is the independent variable and $\displaystyle {m}$ is the dependent variable. This means, as we manipulate $\displaystyle {m}$, $\displaystyle {n}$ will change.

Because we are given tables in our answer choices, we can plug in the given value for $\displaystyle {m}$ from the table and use our equation from the question to see if that equals the value given for $\displaystyle {n}$ in the table.

Let's start by testing values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 7 & 52\\ \hline 13 & 107\\ \hline 14 & 117\\ \hline 19& 163\\ \hline \end{tabular}}$

$\displaystyle {9(7)+-12=52}$

$\displaystyle {63+-12=52}$

$\displaystyle {51\neq 52}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {9 m - 12 = n}$ ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 5 & 33\\ \hline 6 & 84\\ \hline 11 & 174\\ \hline 15& 246\\ \hline \end{tabular}}$

$\displaystyle {9(5)-12=33}$

$\displaystyle {45-12=33}$

$\displaystyle {33=33}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {9(6)-12=84}$

$\displaystyle {54-12=84}$

$\displaystyle {42\neq 84}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {9 m - 12 = n}$ ; thus, this answer choice is not correct and can be eliminated.

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 1 & -3\\ \hline 5 & 33\\ \hline 12 & 107\\ \hline 15& 133\\ \hline \end{tabular}}$

$\displaystyle {9(1)-12=-3}$

$\displaystyle {9-12=-3}$

$\displaystyle {-3=-3}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {9(5)-12=33}$

$\displaystyle {45-12=33}$

$\displaystyle {33=33}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {9(12)-12=107}$

$\displaystyle {108-12=107}$

$\displaystyle {96\neq 107}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between $\displaystyle {m}$ and $\displaystyle {n}$ if $\displaystyle {9 m - 12 = n}$ ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

$\displaystyle {\begin{tabular}{|c|c|}\hline m & n \\ \hline 6 & 42\\ \hline 8 & 60\\ \hline 14 & 114\\ \hline 19& 159\\ \hline \end{tabular}}$

$\displaystyle {9(6)-12=42}$

$\displaystyle {54-12=42}$

$\displaystyle {42=42}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {9(8)-12=60}$

$\displaystyle {72-12=60}$

$\displaystyle {60=60}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {9(14)-12=114}$

$\displaystyle {126-12=114}$

$\displaystyle {114=114}$

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

$\displaystyle {9(19)-12=159}$

$\displaystyle {171+-12=159}$

$\displaystyle {159=159}$

All of these values were correct for our equation; thus, this table is our correct answer.