Ordering Integers - SSAT Middle Level: Quantitative
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What is the greatest integer: $-9$, $-2$, $-11$, $-5$?
What is the greatest integer: $-9$, $-2$, $-11$, $-5$?
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$-2$. The greatest among negative integers is the one closest to zero, as it is rightmost on the number line.
$-2$. The greatest among negative integers is the one closest to zero, as it is rightmost on the number line.
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What is the least integer: $4$, $0$, $-3$, $2$?
What is the least integer: $4$, $0$, $-3$, $2$?
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$-3$. The least integer is the leftmost on the number line among the given options.
$-3$. The least integer is the leftmost on the number line among the given options.
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Which integer is greater: $-8$ or $-5$?
Which integer is greater: $-8$ or $-5$?
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$-5$. Among negative integers, the one closer to zero is greater, as it lies farther to the right on the number line.
$-5$. Among negative integers, the one closer to zero is greater, as it lies farther to the right on the number line.
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Which integer is less: $-1$ or $4$?
Which integer is less: $-1$ or $4$?
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$-1$. Negative integers are less than positive integers, as they lie to the left on the number line.
$-1$. Negative integers are less than positive integers, as they lie to the left on the number line.
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Which integer is less: $-12$ or $-15$?
Which integer is less: $-12$ or $-15$?
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$-15$. Among negative integers, the one farther from zero is smaller, as it lies farther to the left on the number line.
$-15$. Among negative integers, the one farther from zero is smaller, as it lies farther to the left on the number line.
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What is the correct comparison: $-6$ __ $-9$?
What is the correct comparison: $-6$ __ $-9$?
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$-6 > -9$. Since $-6$ is to the right of $-9$ on the number line, it is greater.
$-6 > -9$. Since $-6$ is to the right of $-9$ on the number line, it is greater.
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What is the correct comparison: $-10$ __ $-2$?
What is the correct comparison: $-10$ __ $-2$?
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$-10 < -2$. Since $-10$ is to the left of $-2$ on the number line, it is smaller.
$-10 < -2$. Since $-10$ is to the left of $-2$ on the number line, it is smaller.
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What is the correct comparison: $0$ __ $-7$?
What is the correct comparison: $0$ __ $-7$?
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$0 > -7$. Zero is greater than any negative integer, as it lies to the right on the number line.
$0 > -7$. Zero is greater than any negative integer, as it lies to the right on the number line.
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What is the correct comparison: $0$ __ $5$?
What is the correct comparison: $0$ __ $5$?
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$0 < 5$. Zero is less than any positive integer, as it lies to the left on the number line.
$0 < 5$. Zero is less than any positive integer, as it lies to the left on the number line.
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Which integer is closest to $0$: $-2$ or $1$?
Which integer is closest to $0$: $-2$ or $1$?
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$1$. The integer with the smallest absolute value is closest to zero on the number line.
$1$. The integer with the smallest absolute value is closest to zero on the number line.
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Which integer is closest to $0$: $-4$ or $3$?
Which integer is closest to $0$: $-4$ or $3$?
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$3$. The integer with the smaller absolute value is nearer to zero, as absolute value measures distance from zero.
$3$. The integer with the smaller absolute value is nearer to zero, as absolute value measures distance from zero.
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Put the integers $-1$, $2$, $-3$ in increasing order (least to greatest).
Put the integers $-1$, $2$, $-3$ in increasing order (least to greatest).
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$-3, -1, 2$. Integers are ordered from least to greatest by their positions from left to right on the number line.
$-3, -1, 2$. Integers are ordered from least to greatest by their positions from left to right on the number line.
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Put the integers $5$, $0$, $-2$ in increasing order (least to greatest).
Put the integers $5$, $0$, $-2$ in increasing order (least to greatest).
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$-2, 0, 5$. Increasing order arranges integers from the leftmost to the rightmost position on the number line.
$-2, 0, 5$. Increasing order arranges integers from the leftmost to the rightmost position on the number line.
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Put the integers $-7$, $-1$, $-4$ in increasing order (least to greatest).
Put the integers $-7$, $-1$, $-4$ in increasing order (least to greatest).
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$-7, -4, -1$. For negative integers, increasing order moves from the most negative (leftmost) to the least negative (rightmost).
$-7, -4, -1$. For negative integers, increasing order moves from the most negative (leftmost) to the least negative (rightmost).
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Put the integers $-6$, $3$, $1$, $-2$ in increasing order (least to greatest).
Put the integers $-6$, $3$, $1$, $-2$ in increasing order (least to greatest).
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$-6, -2, 1, 3$. To order in increasing sequence, start with the smallest (leftmost) and proceed to the largest (rightmost) on the number line.
$-6, -2, 1, 3$. To order in increasing sequence, start with the smallest (leftmost) and proceed to the largest (rightmost) on the number line.
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Put the integers $-3$, $-5$, $2$, $0$ in decreasing order (greatest to least).
Put the integers $-3$, $-5$, $2$, $0$ in decreasing order (greatest to least).
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$2, 0, -3, -5$. Decreasing order arranges integers from the rightmost to the leftmost position on the number line.
$2, 0, -3, -5$. Decreasing order arranges integers from the rightmost to the leftmost position on the number line.
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Which integer is greater: $-3$ or $2$?
Which integer is greater: $-3$ or $2$?
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$2$. Positive integers are always greater than negative integers, as they lie to the right on the number line.
$2$. Positive integers are always greater than negative integers, as they lie to the right on the number line.
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What is the comparison symbol for the statement “$a$ is equal to $b$”?
What is the comparison symbol for the statement “$a$ is equal to $b$”?
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$=$. The symbol $=$ denotes that two values are identical in magnitude and position on the number line.
$=$. The symbol $=$ denotes that two values are identical in magnitude and position on the number line.
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What is the comparison symbol for the statement “$a$ is less than $b$”?
What is the comparison symbol for the statement “$a$ is less than $b$”?
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$<$. The symbol $<$ indicates that the value on the left is smaller than the value on the right.
$<$. The symbol $<$ indicates that the value on the left is smaller than the value on the right.
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What is the comparison symbol for the statement “$a$ is greater than $b$”?
What is the comparison symbol for the statement “$a$ is greater than $b$”?
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$>$. The symbol $>$ indicates that the value on the left is larger than the value on the right.
$>$. The symbol $>$ indicates that the value on the left is larger than the value on the right.
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What does it mean on a number line if integer $a$ is to the right of integer $b$?
What does it mean on a number line if integer $a$ is to the right of integer $b$?
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$a > b$. On a number line, values increase from left to right, so if $a$ is positioned to the right of $b$, then $a$ is greater than $b$.
$a > b$. On a number line, values increase from left to right, so if $a$ is positioned to the right of $b$, then $a$ is greater than $b$.
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What does it mean on a number line if integer $a$ is to the left of integer $b$?
What does it mean on a number line if integer $a$ is to the left of integer $b$?
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$a < b$. On a number line, values decrease from right to left, so if $a$ is positioned to the left of $b$, then $a$ is less than $b$.
$a < b$. On a number line, values decrease from right to left, so if $a$ is positioned to the left of $b$, then $a$ is less than $b$.
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Identify the larger integer: $-100$ or $-99$.
Identify the larger integer: $-100$ or $-99$.
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$-99$. Between two negative integers, the one closer to zero is larger, as it lies to the right on the number line.
$-99$. Between two negative integers, the one closer to zero is larger, as it lies to the right on the number line.
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Find the integer that lies between $-4$ and $-2$ on the number line.
Find the integer that lies between $-4$ and $-2$ on the number line.
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$-3$. The integer between $-4$ and $-2$ is the one positioned directly in the middle on the number line.
$-3$. The integer between $-4$ and $-2$ is the one positioned directly in the middle on the number line.
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Which integer lies between $-1$ and $1$ on the number line?
Which integer lies between $-1$ and $1$ on the number line?
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$0$. Zero is the only integer positioned between $-1$ and $1$ on the number line.
$0$. Zero is the only integer positioned between $-1$ and $1$ on the number line.
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