Basic Operations - GED Math

Card 0 of 824

Question

How many of these statements are correct?

I)

II)

III)

Answer

The absolute value of positive number is the number itself, so . Of the three numbers $\left \{ -7, 0, 7\right \}$ , 7 is not less than 7 itself, but the other two are.

Compare your answer with the correct one above

Question

How many of these statements are correct?

I)

II)

III)

Answer

The absolute value of positive number is the number itself, so . Of the three numbers $\left \{ -7, 0, 7\right \}$ , 7 is not less than 7 itself, but the other two are.

Compare your answer with the correct one above

Question

How many of these statements are correct?

I) $12 \geq \left | -12 \right |$

II) $0 \geq \left | -12 \right |$

III) $-12 \geq \left | -12 \right |$

Answer

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers of the set $\left \{ -12, 0, 12\right \}$ , only 12 is greater than or equal to 12 (it is equal), so only the first statement is correct.

Compare your answer with the correct one above

Question

How many of these statements are correct?

I) $12 \geq \left | -12 \right |$

II) $0 \geq \left | -12 \right |$

III) $-12 \geq \left | -12 \right |$

Answer

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers of the set $\left \{ -12, 0, 12\right \}$ , only 12 is greater than or equal to 12 (it is equal), so only the first statement is correct.

Compare your answer with the correct one above

Question

How many of these statements are correct?

I) $0.5 \leq |- 0.5 |$

II) $0 \leq |- 0.5 |$

III) $-0.5 \leq |- 0.5 |$

Answer

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers $\left \{ -0.5, 0, 0.5 \right \}$ , all are less than or equal to 0.5.

Compare your answer with the correct one above

Question

How many of these statements are correct?

I) $0.5 \leq |- 0.5 |$

II) $0 \leq |- 0.5 |$

III) $-0.5 \leq |- 0.5 |$

Answer

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers $\left \{ -0.5, 0, 0.5 \right \}$ , all are less than or equal to 0.5.

Compare your answer with the correct one above

Question

How many of these statements are correct?

I) $0.5 \leq |- 0.5 |$

II) $0 \leq |- 0.5 |$

III) $-0.5 \leq |- 0.5 |$

Answer

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers $\left \{ -0.5, 0, 0.5 \right \}$ , all are less than or equal to 0.5.

Compare your answer with the correct one above

Question

How many of these statements are correct?

I) $12 \geq \left | -12 \right |$

II) $0 \geq \left | -12 \right |$

III) $-12 \geq \left | -12 \right |$

Answer

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers of the set $\left \{ -12, 0, 12\right \}$ , only 12 is greater than or equal to 12 (it is equal), so only the first statement is correct.

Compare your answer with the correct one above

Question

How many of these statements are correct?

I) $0.5 \leq |- 0.5 |$

II) $0 \leq |- 0.5 |$

III) $-0.5 \leq |- 0.5 |$

Answer

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers $\left \{ -0.5, 0, 0.5 \right \}$ , all are less than or equal to 0.5.

Compare your answer with the correct one above

Question

How many of these statements are correct?

I) $0.5 \leq |- 0.5 |$

II) $0 \leq |- 0.5 |$

III) $-0.5 \leq |- 0.5 |$

Answer

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers $\left \{ -0.5, 0, 0.5 \right \}$ , all are less than or equal to 0.5.

Compare your answer with the correct one above

Question

How many of these statements are correct?

I) $12 \geq \left | -12 \right |$

II) $0 \geq \left | -12 \right |$

III) $-12 \geq \left | -12 \right |$

Answer

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers of the set $\left \{ -12, 0, 12\right \}$ , only 12 is greater than or equal to 12 (it is equal), so only the first statement is correct.

Compare your answer with the correct one above

Question

How many of these statements are correct?

I)

II)

III)

Answer

The absolute value of positive number is the number itself, so . Of the three numbers $\left \{ -7, 0, 7\right \}$ , 7 is not less than 7 itself, but the other two are.

Compare your answer with the correct one above

Question

How many of these statements are correct?

I)

II)

III)

Answer

The absolute value of positive number is the number itself, so . Of the three numbers $\left \{ -7, 0, 7\right \}$ , 7 is not less than 7 itself, but the other two are.

Compare your answer with the correct one above

Question

How many of these statements are correct?

I) $12 \geq \left | -12 \right |$

II) $0 \geq \left | -12 \right |$

III) $-12 \geq \left | -12 \right |$

Answer

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers of the set $\left \{ -12, 0, 12\right \}$ , only 12 is greater than or equal to 12 (it is equal), so only the first statement is correct.

Compare your answer with the correct one above

Question

How many of these statements are correct?

I)

II)

III)

Answer

The absolute value of positive number is the number itself, so . Of the three numbers $\left \{ -7, 0, 7\right \}$ , 7 is not less than 7 itself, but the other two are.

Compare your answer with the correct one above

Question

$\left \{- 0.44404, -0.44004, -0.40404 , -0.40044 \right \}$

Of these four numbers, which is the greatest?

Answer

All four numbers are negative, so the greatest of the four will be the one with the least absolute value - that is, the one which is the least when the negative symbol is removed. Therefore, we can solve this by finding the greatest number of the set

$\left \{ 0.44404, 0.44004, 0.40404 , 0.40044 \right \}$ .

This can be done by going from left to right and examining the digits. We see that

,

so, since the least positive number has the greatest opposite, the smallest of the original numbers is .

Compare your answer with the correct one above

Question

$\left \{- 0.44404, -0.44004, -0.40404 , -0.40044 \right \}$

Of these four numbers, which is the greatest?

Answer

All four numbers are negative, so the greatest of the four will be the one with the least absolute value - that is, the one which is the least when the negative symbol is removed. Therefore, we can solve this by finding the greatest number of the set

$\left \{ 0.44404, 0.44004, 0.40404 , 0.40044 \right \}$ .

This can be done by going from left to right and examining the digits. We see that

,

so, since the least positive number has the greatest opposite, the smallest of the original numbers is .

Compare your answer with the correct one above

Question

$\left \{- 0.44404, -0.44004, -0.40404 , -0.40044 \right \}$

Of these four numbers, which is the greatest?

Answer

All four numbers are negative, so the greatest of the four will be the one with the least absolute value - that is, the one which is the least when the negative symbol is removed. Therefore, we can solve this by finding the greatest number of the set

$\left \{ 0.44404, 0.44004, 0.40404 , 0.40044 \right \}$ .

This can be done by going from left to right and examining the digits. We see that

,

so, since the least positive number has the greatest opposite, the smallest of the original numbers is .

Compare your answer with the correct one above

Question

$\left \{- 0.44404, -0.44004, -0.40404 , -0.40044 \right \}$

Of these four numbers, which is the greatest?

Answer

All four numbers are negative, so the greatest of the four will be the one with the least absolute value - that is, the one which is the least when the negative symbol is removed. Therefore, we can solve this by finding the greatest number of the set

$\left \{ 0.44404, 0.44004, 0.40404 , 0.40044 \right \}$ .

This can be done by going from left to right and examining the digits. We see that

,

so, since the least positive number has the greatest opposite, the smallest of the original numbers is .

Compare your answer with the correct one above

Question

$\left \{- 0.44404, -0.44004, -0.40404 , -0.40044 \right \}$

Of these four numbers, which is the greatest?

Answer

All four numbers are negative, so the greatest of the four will be the one with the least absolute value - that is, the one which is the least when the negative symbol is removed. Therefore, we can solve this by finding the greatest number of the set

$\left \{ 0.44404, 0.44004, 0.40404 , 0.40044 \right \}$ .

This can be done by going from left to right and examining the digits. We see that

,

so, since the least positive number has the greatest opposite, the smallest of the original numbers is .

Compare your answer with the correct one above

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Basic Operations - GED Math

How many of these statements are correct? I) II) III)

The absolute value of positive number is the number itself, so . Of the three numbers , 7 is not less than 7 itself, but the other two are.

How many of these statements are correct? I) II) III)

The absolute value of positive number is the number itself, so . Of the three numbers , 7 is not less than 7 itself, but the other two are.

How many of these statements are correct? I) II) III)

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers of the set , only 12 is greater than or equal to 12 (it is equal), so only the first statement is correct.

How many of these statements are correct? I) II) III)

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers of the set , only 12 is greater than or equal to 12 (it is equal), so only the first statement is correct.

How many of these statements are correct? I) II) III)

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers , all are less than or equal to 0.5.

How many of these statements are correct? I) II) III)

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers , all are less than or equal to 0.5.

How many of these statements are correct? I) II) III)

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers , all are less than or equal to 0.5.

How many of these statements are correct? I) II) III)

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers of the set , only 12 is greater than or equal to 12 (it is equal), so only the first statement is correct.

How many of these statements are correct? I) II) III)

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers , all are less than or equal to 0.5.

How many of these statements are correct? I) II) III)

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers , all are less than or equal to 0.5.

How many of these statements are correct? I) II) III)

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers of the set , only 12 is greater than or equal to 12 (it is equal), so only the first statement is correct.

How many of these statements are correct? I) II) III)

The absolute value of positive number is the number itself, so . Of the three numbers , 7 is not less than 7 itself, but the other two are.

How many of these statements are correct? I) II) III)

The absolute value of positive number is the number itself, so . Of the three numbers , 7 is not less than 7 itself, but the other two are.

How many of these statements are correct? I) II) III)

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers of the set , only 12 is greater than or equal to 12 (it is equal), so only the first statement is correct.

How many of these statements are correct? I) II) III)

The absolute value of positive number is the number itself, so . Of the three numbers , 7 is not less than 7 itself, but the other two are.

Of these four numbers, which is the greatest?

Of these four numbers, which is the greatest?

Of these four numbers, which is the greatest?

Of these four numbers, which is the greatest?

Of these four numbers, which is the greatest?

How many of these statements are correct?

I)

II)

III)

The absolute value of positive number is the number itself, so . Of the three numbers $\left \{ -7, 0, 7\right \}$ , 7 is not less than 7 itself, but the other two are.

How many of these statements are correct?

I)

II)

III)

The absolute value of positive number is the number itself, so . Of the three numbers $\left \{ -7, 0, 7\right \}$ , 7 is not less than 7 itself, but the other two are.

How many of these statements are correct?

I) $12 \geq \left | -12 \right |$

II) $0 \geq \left | -12 \right |$

III) $-12 \geq \left | -12 \right |$

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers of the set $\left \{ -12, 0, 12\right \}$ , only 12 is greater than or equal to 12 (it is equal), so only the first statement is correct.

How many of these statements are correct?

I) $12 \geq \left | -12 \right |$

II) $0 \geq \left | -12 \right |$

III) $-12 \geq \left | -12 \right |$

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers of the set $\left \{ -12, 0, 12\right \}$ , only 12 is greater than or equal to 12 (it is equal), so only the first statement is correct.

How many of these statements are correct?

I) $0.5 \leq |- 0.5 |$

II) $0 \leq |- 0.5 |$

III) $-0.5 \leq |- 0.5 |$

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers $\left \{ -0.5, 0, 0.5 \right \}$ , all are less than or equal to 0.5.

How many of these statements are correct?

I) $0.5 \leq |- 0.5 |$

II) $0 \leq |- 0.5 |$

III) $-0.5 \leq |- 0.5 |$

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers $\left \{ -0.5, 0, 0.5 \right \}$ , all are less than or equal to 0.5.

How many of these statements are correct?

I) $0.5 \leq |- 0.5 |$

II) $0 \leq |- 0.5 |$

III) $-0.5 \leq |- 0.5 |$

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers $\left \{ -0.5, 0, 0.5 \right \}$ , all are less than or equal to 0.5.

How many of these statements are correct?

I) $12 \geq \left | -12 \right |$

II) $0 \geq \left | -12 \right |$

III) $-12 \geq \left | -12 \right |$

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers of the set $\left \{ -12, 0, 12\right \}$ , only 12 is greater than or equal to 12 (it is equal), so only the first statement is correct.

How many of these statements are correct?

I) $0.5 \leq |- 0.5 |$

II) $0 \leq |- 0.5 |$

III) $-0.5 \leq |- 0.5 |$

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers $\left \{ -0.5, 0, 0.5 \right \}$ , all are less than or equal to 0.5.

How many of these statements are correct?

I) $0.5 \leq |- 0.5 |$

II) $0 \leq |- 0.5 |$

III) $-0.5 \leq |- 0.5 |$

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers $\left \{ -0.5, 0, 0.5 \right \}$ , all are less than or equal to 0.5.

How many of these statements are correct?

I) $12 \geq \left | -12 \right |$

II) $0 \geq \left | -12 \right |$

III) $-12 \geq \left | -12 \right |$

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers of the set $\left \{ -12, 0, 12\right \}$ , only 12 is greater than or equal to 12 (it is equal), so only the first statement is correct.

How many of these statements are correct?

I)

II)

III)

The absolute value of positive number is the number itself, so . Of the three numbers $\left \{ -7, 0, 7\right \}$ , 7 is not less than 7 itself, but the other two are.

How many of these statements are correct?

I)

II)

III)

The absolute value of positive number is the number itself, so . Of the three numbers $\left \{ -7, 0, 7\right \}$ , 7 is not less than 7 itself, but the other two are.

How many of these statements are correct?

I) $12 \geq \left | -12 \right |$

II) $0 \geq \left | -12 \right |$

III) $-12 \geq \left | -12 \right |$

The absolute value of a negative number can be determined by removing the negative symbol, so . Of the three numbers of the set $\left \{ -12, 0, 12\right \}$ , only 12 is greater than or equal to 12 (it is equal), so only the first statement is correct.

How many of these statements are correct?

I)

II)

III)

The absolute value of positive number is the number itself, so . Of the three numbers $\left \{ -7, 0, 7\right \}$ , 7 is not less than 7 itself, but the other two are.

$\left \{- 0.44404, -0.44004, -0.40404 , -0.40044 \right \}$

Of these four numbers, which is the greatest?

$\left \{- 0.44404, -0.44004, -0.40404 , -0.40044 \right \}$

Of these four numbers, which is the greatest?

$\left \{- 0.44404, -0.44004, -0.40404 , -0.40044 \right \}$

Of these four numbers, which is the greatest?

$\left \{- 0.44404, -0.44004, -0.40404 , -0.40044 \right \}$

Of these four numbers, which is the greatest?

$\left \{- 0.44404, -0.44004, -0.40404 , -0.40044 \right \}$

Of these four numbers, which is the greatest?