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SSAT Middle Level Math : Numbers and Operations

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10 Diagnostic Tests 225 Practice Tests Question of the Day Flashcards Learn by Concept

Example Questions

Example Question #243 : Number & Operations In Base Ten

What is 66.729 $\displaystyle 66.729$ in expanded form?

Possible Answers:

$6\times1+6\times10+7\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+9\times\left(\frac{1}{10000}\right)$ $\displaystyle 6\times1+6\times10+7\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+9\times\left(\frac{1}{10000}\right)$

$6\times10+6\times1+7\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+9\times\left(\frac{1}{10000}\right)$ $\displaystyle 6\times10+6\times1+7\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+9\times\left(\frac{1}{10000}\right)$

$6\times10+6\times1+7\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+9\times\left(\frac{1}{1000}\right)$ $\displaystyle 6\times10+6\times1+7\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+9\times\left(\frac{1}{1000}\right)$

$6\times10+6\times1+7\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{1000}\right)+9\times\left(\frac{1}{1000}\right)$ $\displaystyle 6\times10+6\times1+7\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{1000}\right)+9\times\left(\frac{1}{1000}\right)$

$6\times1+6\times10+7\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+9\times\left(\frac{1}{1000}\right)$ $\displaystyle 6\times1+6\times10+7\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+9\times\left(\frac{1}{1000}\right)$

Correct answer:

Explanation:

When we write a number in expanded form, we multiply each digit by its place value.

$\displaystyle 6$ is in the tens place, so we multiply by $\displaystyle 10$.

$6\times10=60$ $\displaystyle 6\times10=60$

$\displaystyle 6$ is in the ones place, so we multiply by $\displaystyle 1$.

$6\times1=6$ $\displaystyle 6\times1=6$

$\displaystyle 7$ is in the tenths place, so we multiply by $\frac{1}{10}$ $\displaystyle \frac{1}{10}$.

$7\times\frac{1}{10}=.7$ $\displaystyle 7\times\frac{1}{10}=.7$

$\displaystyle 2$ is in the hundredths place, so we multiply by $\frac{1}{100}$ $\displaystyle \frac{1}{100}$.

$2\times\frac{1}{100}=.02$ $\displaystyle 2\times\frac{1}{100}=.02$

$\displaystyle 9$ is in the thousandths place, so we will multiply by $\frac{1}{1000}$ $\displaystyle \frac{1}{1000}$.

$9\times\frac{1}{1000}=.009$ $\displaystyle 9\times\frac{1}{1000}=.009$

Then we add the products together.

$\frac{\begin{array}[b]{r}60.000\\6.000\\ +\ .700\\ .020\\.009 \end{array}}{ \ \ \space66.729}$ $\displaystyle \frac{\begin{array}[b]{r}60.000\\6.000\\ +\ .700\\ .020\\.009 \end{array}}{ \ \ \space66.729}$

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Example Question #244 : Number & Operations In Base Ten

What is 73.958 $\displaystyle 73.958$ in expanded form?

Possible Answers:

$7\times10+3\times1+9\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$ $\displaystyle 7\times10+3\times1+9\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$

$7\times10+3\times100+9\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$ $\displaystyle 7\times10+3\times100+9\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$

$7\times1+3\times10+9\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{10000}\right)$ $\displaystyle 7\times1+3\times10+9\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{10000}\right)$

$7\times1+3\times10+9\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$ $\displaystyle 7\times1+3\times10+9\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$

$7\times10+3\times1+9\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{10000}\right)$ $\displaystyle 7\times10+3\times1+9\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{10000}\right)$

Correct answer:

Explanation:

When we write a number in expanded form, we multiply each digit by its place value.

$\displaystyle 7$ is in the tens place, so we multiply by $\displaystyle 10$.

$7\times10=70$ $\displaystyle 7\times10=70$

$\displaystyle 3$ is in the ones place, so we multiply by $\displaystyle 1$.

$3\times1=3$ $\displaystyle 3\times1=3$

$\displaystyle 9$ is in the tenths place, so we multiply by $\frac{1}{10}$ $\displaystyle \frac{1}{10}$.

$9\times\frac{1}{10}=.9$ $\displaystyle 9\times\frac{1}{10}=.9$

$\displaystyle 5$ is in the hundredths place, so we multiply by $\frac{1}{100}$ $\displaystyle \frac{1}{100}$.

$5\times\frac{1}{100}=.05$ $\displaystyle 5\times\frac{1}{100}=.05$

$\displaystyle 8$ is in the thousandths place, so we will multiply by $\frac{1}{1000}$ $\displaystyle \frac{1}{1000}$.

$8\times\frac{1}{1000}=.008$ $\displaystyle 8\times\frac{1}{1000}=.008$

Then we add the products together.

$\frac{\begin{array}[b]{r}70.000\\3.000\\ +\ .900\\ .050\\.008 \end{array}}{ \ \ \space73.958}$ $\displaystyle \frac{\begin{array}[b]{r}70.000\\3.000\\ +\ .900\\ .050\\.008 \end{array}}{ \ \ \space73.958}$

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Example Question #245 : Number & Operations In Base Ten

What is 84.673 $\displaystyle 84.673$ in expanded form?

Possible Answers:

$8\times1+4\times10+6\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{100}\right)+3\times\left(\frac{1}{1000}\right)$ $\displaystyle 8\times1+4\times10+6\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{100}\right)+3\times\left(\frac{1}{1000}\right)$

$8\times10+4\times1+6\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{100}\right)+3\times\left(\frac{1}{1000}\right)$ $\displaystyle 8\times10+4\times1+6\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{100}\right)+3\times\left(\frac{1}{1000}\right)$

$8\times10+4\times1+6\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{100}\right)+3\times\left(\frac{1}{10000}\right)$ $\displaystyle 8\times10+4\times1+6\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{100}\right)+3\times\left(\frac{1}{10000}\right)$

$8\times10+4\times1+6\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{1000}\right)+3\times\left(\frac{1}{1000}\right)$ $\displaystyle 8\times10+4\times1+6\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{1000}\right)+3\times\left(\frac{1}{1000}\right)$

$8\times10+4\times100+6\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{100}\right)+3\times\left(\frac{1}{1000}\right)$ $\displaystyle 8\times10+4\times100+6\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{100}\right)+3\times\left(\frac{1}{1000}\right)$

Correct answer:

Explanation:

When we write a number in expanded form, we multiply each digit by its place value.

$\displaystyle 8$ is in the tens place, so we multiply by $\displaystyle 10$.

$8\times10=80$ $\displaystyle 8\times10=80$

$\displaystyle 4$ is in the ones place, so we multiply by $\displaystyle 1$.

$4\times1=4$ $\displaystyle 4\times1=4$

$\displaystyle 6$ is in the tenths place, so we multiply by $\frac{1}{10}$ $\displaystyle \frac{1}{10}$.

$6\times\frac{1}{10}=.6$ $\displaystyle 6\times\frac{1}{10}=.6$

$\displaystyle 7$ is in the hundredths place, so we multiply by $\frac{1}{100}$ $\displaystyle \frac{1}{100}$.

$7\times\frac{1}{100}=.07$ $\displaystyle 7\times\frac{1}{100}=.07$

$\displaystyle 3$ is in the thousandths place, so we will multiply by $\frac{1}{1000}$ $\displaystyle \frac{1}{1000}$.

$3\times\frac{1}{1000}=.003$ $\displaystyle 3\times\frac{1}{1000}=.003$

Then we add the products together.

$\frac{\begin{array}[b]{r}80.000\\4.000\\ +\ .600\\ .070\\.003 \end{array}}{ \ \ \space84.673}$ $\displaystyle \frac{\begin{array}[b]{r}80.000\\4.000\\ +\ .600\\ .070\\.003 \end{array}}{ \ \ \space84.673}$

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Example Question #61 : Read And Write Decimals To Thousandths Using Base Ten Numerals, Number Names, And Expanded Form: Ccss.Math.Content.5.Nbt.A.3a

What is 94.525 $\displaystyle 94.525$ in expanded form?

Possible Answers:

$9\times1+4\times10+5\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+5\times\left(\frac{1}{10000}\right)$ $\displaystyle 9\times1+4\times10+5\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+5\times\left(\frac{1}{10000}\right)$

$9\times10+4\times1+5\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+5\times\left(\frac{1}{1000}\right)$ $\displaystyle 9\times10+4\times1+5\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+5\times\left(\frac{1}{1000}\right)$

$9\times10+4\times1+5\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{1000}\right)+5\times\left(\frac{1}{1000}\right)$ $\displaystyle 9\times10+4\times1+5\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{1000}\right)+5\times\left(\frac{1}{1000}\right)$

$9\times10+4\times10+5\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+5\times\left(\frac{1}{1000}\right)$ $\displaystyle 9\times10+4\times10+5\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+5\times\left(\frac{1}{1000}\right)$

$9\times10+4\times100+5\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+5\times\left(\frac{1}{1000}\right)$ $\displaystyle 9\times10+4\times100+5\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+5\times\left(\frac{1}{1000}\right)$

Correct answer:

Explanation:

When we write a number in expanded form, we multiply each digit by its place value.

$\displaystyle 9$ is in the tens place, so we multiply by $\displaystyle 10$.

$9\times10=90$ $\displaystyle 9\times10=90$

$\displaystyle 4$ is in the ones place, so we multiply by $\displaystyle 1$.

$4\times1=4$ $\displaystyle 4\times1=4$

$\displaystyle 5$ is in the tenths place, so we multiply by $\frac{1}{10}$ $\displaystyle \frac{1}{10}$.

$5\times\frac{1}{10}=.5$ $\displaystyle 5\times\frac{1}{10}=.5$

$\displaystyle 2$ is in the hundredths place, so we multiply by $\frac{1}{100}$ $\displaystyle \frac{1}{100}$.

$2\times\frac{1}{100}=.02$ $\displaystyle 2\times\frac{1}{100}=.02$

$\displaystyle 5$ is in the thousandths place, so we will multiply by $\frac{1}{1000}$ $\displaystyle \frac{1}{1000}$.

$5\times\frac{1}{1000}=.005$ $\displaystyle 5\times\frac{1}{1000}=.005$

Then we add the products together.

$\frac{\begin{array}[b]{r}90.000\\4.000\\ +\ .500\\ .020\\.005 \end{array}}{ \ \ \space94.525}$ $\displaystyle \frac{\begin{array}[b]{r}90.000\\4.000\\ +\ .500\\ .020\\.005 \end{array}}{ \ \ \space94.525}$

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Example Question #62 : Read And Write Decimals To Thousandths Using Base Ten Numerals, Number Names, And Expanded Form: Ccss.Math.Content.5.Nbt.A.3a

What is 28.278 $\displaystyle 28.278$ in expanded form?

Possible Answers:

$2\times1+8\times10+2\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$ $\displaystyle 2\times1+8\times10+2\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$

$2\times10+8\times1+2\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{10000}\right)$ $\displaystyle 2\times10+8\times1+2\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{10000}\right)$

$2\times10+8\times1+2\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$ $\displaystyle 2\times10+8\times1+2\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$

$2\times10+8\times100+2\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$ $\displaystyle 2\times10+8\times100+2\times\left(\frac{1}{10}\right)+7\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$

$2\times10+8\times100+2\times\left(\frac{1}{100}\right)+7\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$ $\displaystyle 2\times10+8\times100+2\times\left(\frac{1}{100}\right)+7\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$

Correct answer:

Explanation:

When we write a number in expanded form, we multiply each digit by its place value.

$\displaystyle 2$ is in the tens place, so we multiply by $\displaystyle 10$.

$2\times10=20$ $\displaystyle 2\times10=20$

$\displaystyle 8$ is in the ones place, so we multiply by $\displaystyle 1$.

$8\times1=8$ $\displaystyle 8\times1=8$

$\displaystyle 2$ is in the tenths place, so we multiply by $\frac{1}{10}$ $\displaystyle \frac{1}{10}$.

$2\times\frac{1}{10}=.2$ $\displaystyle 2\times\frac{1}{10}=.2$

$\displaystyle 7$ is in the hundredths place, so we multiply by $\frac{1}{100}$ $\displaystyle \frac{1}{100}$.

$7\times\frac{1}{100}=.07$ $\displaystyle 7\times\frac{1}{100}=.07$

$\displaystyle 8$ is in the thousandths place, so we will multiply by $\frac{1}{1000}$ $\displaystyle \frac{1}{1000}$.

$8\times\frac{1}{1000}=.008$ $\displaystyle 8\times\frac{1}{1000}=.008$

Then we add the products together.

$\frac{\begin{array}[b]{r}20.000\\8.000\\ +\ .200\\ .070\\.008 \end{array}}{ \ \ \space28.278}$ $\displaystyle \frac{\begin{array}[b]{r}20.000\\8.000\\ +\ .200\\ .070\\.008 \end{array}}{ \ \ \space28.278}$

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Example Question #63 : Read And Write Decimals To Thousandths Using Base Ten Numerals, Number Names, And Expanded Form: Ccss.Math.Content.5.Nbt.A.3a

What is 49.754 $\displaystyle 49.754$ in expanded form?

Possible Answers:

$4\times1+9\times10+7\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+4\times\left(\frac{1}{1000}\right)$ $\displaystyle 4\times1+9\times10+7\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+4\times\left(\frac{1}{1000}\right)$

$4\times10+9\times100+7\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+4\times\left(\frac{1}{1000}\right)$ $\displaystyle 4\times10+9\times100+7\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+4\times\left(\frac{1}{1000}\right)$

$4\times10+9\times1+7\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{1000}\right)+4\times\left(\frac{1}{1000}\right)$ $\displaystyle 4\times10+9\times1+7\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{1000}\right)+4\times\left(\frac{1}{1000}\right)$

$4\times10+9\times1+7\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+4\times\left(\frac{1}{10000}\right)$ $\displaystyle 4\times10+9\times1+7\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+4\times\left(\frac{1}{10000}\right)$

$4\times10+9\times1+7\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+4\times\left(\frac{1}{1000}\right)$ $\displaystyle 4\times10+9\times1+7\times\left(\frac{1}{10}\right)+5\times\left(\frac{1}{100}\right)+4\times\left(\frac{1}{1000}\right)$

Correct answer:

Explanation:

When we write a number in expanded form, we multiply each digit by its place value.

$\displaystyle 4$ is in the tens place, so we multiply by $\displaystyle 10$.

$4\times10=40$ $\displaystyle 4\times10=40$

$\displaystyle 9$ is in the ones place, so we multiply by $\displaystyle 1$.

$9\times1=9$ $\displaystyle 9\times1=9$

$\displaystyle 7$ is in the tenths place, so we multiply by $\frac{1}{10}$ $\displaystyle \frac{1}{10}$.

$7\times\frac{1}{10}=.7$ $\displaystyle 7\times\frac{1}{10}=.7$

$\displaystyle 5$ is in the hundredths place, so we multiply by $\frac{1}{100}$ $\displaystyle \frac{1}{100}$.

$5\times\frac{1}{100}=.05$ $\displaystyle 5\times\frac{1}{100}=.05$

$\displaystyle 4$ is in the thousandths place, so we will multiply by $\frac{1}{1000}$ $\displaystyle \frac{1}{1000}$.

$4\times\frac{1}{1000}=.004$ $\displaystyle 4\times\frac{1}{1000}=.004$

Then we add the products together.

$\frac{\begin{array}[b]{r}40.000\\9.000\\ +\ .700\\ .050\\.004 \end{array}}{ \ \ \space49.754}$ $\displaystyle \frac{\begin{array}[b]{r}40.000\\9.000\\ +\ .700\\ .050\\.004 \end{array}}{ \ \ \space49.754}$

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Example Question #71 : Read And Write Decimals To Thousandths Using Base Ten Numerals, Number Names, And Expanded Form: Ccss.Math.Content.5.Nbt.A.3a

What is 76.148 $\displaystyle 76.148$ in expanded form?

Possible Answers:

$7\times10+6\times1+10\times\left(\frac{1}{10}\right)+4\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$ $\displaystyle 7\times10+6\times1+10\times\left(\frac{1}{10}\right)+4\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$

$7\times10+6\times1+1\times\left(\frac{1}{10}\right)+4\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{10000}\right)$ $\displaystyle 7\times10+6\times1+1\times\left(\frac{1}{10}\right)+4\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{10000}\right)$

$7\times10+6\times10+1\times\left(\frac{1}{10}\right)+4\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$ $\displaystyle 7\times10+6\times10+1\times\left(\frac{1}{10}\right)+4\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$

$7\times10+6\times1+1\times\left(\frac{1}{10}\right)+4\times\left(\frac{1}{1000}\right)+8\times\left(\frac{1}{1000}\right)$ $\displaystyle 7\times10+6\times1+1\times\left(\frac{1}{10}\right)+4\times\left(\frac{1}{1000}\right)+8\times\left(\frac{1}{1000}\right)$

$7\times10+6\times1+1\times\left(\frac{1}{10}\right)+4\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$ $\displaystyle 7\times10+6\times1+1\times\left(\frac{1}{10}\right)+4\times\left(\frac{1}{100}\right)+8\times\left(\frac{1}{1000}\right)$

Correct answer:

Explanation:

When we write a number in expanded form, we multiply each digit by its place value.

$\displaystyle 7$ is in the tens place, so we multiply by $\displaystyle 10$.

$7\times10=70$ $\displaystyle 7\times10=70$

$\displaystyle 6$ is in the ones place, so we multiply by $\displaystyle 1$.

$6\times1=6$ $\displaystyle 6\times1=6$

$\displaystyle 1$ is in the tenths place, so we multiply by $\frac{1}{10}$ $\displaystyle \frac{1}{10}$.

$1\times\frac{1}{10}=.1$ $\displaystyle 1\times\frac{1}{10}=.1$

$\displaystyle 4$ is in the hundredths place, so we multiply by $\frac{1}{100}$ $\displaystyle \frac{1}{100}$.

$4\times\frac{1}{100}=.04$ $\displaystyle 4\times\frac{1}{100}=.04$

$\displaystyle 8$ is in the thousandths place, so we will multiply by $\frac{1}{1000}$ $\displaystyle \frac{1}{1000}$.

$8\times\frac{1}{1000}=.008$ $\displaystyle 8\times\frac{1}{1000}=.008$

Then we add the products together.

$\frac{\begin{array}[b]{r}70.000\\6.000\\ +\ .100\\ .040\\.008 \end{array}}{ \ \ \space76.148}$ $\displaystyle \frac{\begin{array}[b]{r}70.000\\6.000\\ +\ .100\\ .040\\.008 \end{array}}{ \ \ \space76.148}$

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Example Question #71 : Read And Write Decimals To Thousandths Using Base Ten Numerals, Number Names, And Expanded Form: Ccss.Math.Content.5.Nbt.A.3a

What number is two hundred fifty-three and eighty-six hundredths?

Possible Answers:

253.084 $\displaystyle 253.084$

253.86 $\displaystyle 253.86$

$25\textup,384$ $\displaystyle 25\textup,384$

253.086 $\displaystyle 253.086$

$25\textup,386$ $\displaystyle 25\textup,386$

Correct answer:

253.86 $\displaystyle 253.86$

Explanation:

In number form, two hundred fifty-three and eighty-six hundredths is 253.86 $\displaystyle 253.86$. The "and" signifies the decimal, and "hundredths" signifies the place value of the last decimal number.

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Example Question #72 : Read And Write Decimals To Thousandths Using Base Ten Numerals, Number Names, And Expanded Form: Ccss.Math.Content.5.Nbt.A.3a

What number is seven hundred forty-two and sixty-six hundredths?

Possible Answers:

$74\textup,266$ $\displaystyle 74\textup,266$

742.66 $\displaystyle 742.66$

742.066 $\displaystyle 742.066$

74.266 $\displaystyle 74.266$

7.4266 $\displaystyle 7.4266$

Correct answer:

742.66 $\displaystyle 742.66$

Explanation:

In number form, seven hundred forty-two and sixty-six hundredths is 742.66 $\displaystyle 742.66$. The "and" signifies the decimal, and "hundredths" signifies the place value of the last decimal number.

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Example Question #73 : Read And Write Decimals To Thousandths Using Base Ten Numerals, Number Names, And Expanded Form: Ccss.Math.Content.5.Nbt.A.3a

What number is three hundred twenty-four and thirty-seven hundredths?

Possible Answers:

3204.37 $\displaystyle 3204.37$

324.37 $\displaystyle 324.37$

324.037 $\displaystyle 324.037$

32.437 $\displaystyle 32.437$

$32\textup,437$ $\displaystyle 32\textup,437$

Correct answer:

324.37 $\displaystyle 324.37$

Explanation:

In number form, three hundred twenty-four and thirty-seven hundredths is 324.37 $\displaystyle 324.37$. The "and" signifies the decimal, and "hundredths" signifies the place value of the last decimal number.

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If you believe that content available by means of the Website (as defined in our Terms of Service) infringes one or more of your copyrights, please notify us by providing a written notice (“Infringement Notice”) containing the information described below to the designated agent listed below. If Varsity Tutors takes action in response to an Infringement Notice, it will make a good faith attempt to contact the party that made such content available by means of the most recent email address, if any, provided by such party to Varsity Tutors.

Your Infringement Notice may be forwarded to the party that made the content available or to third parties such as ChillingEffects.org.

Please be advised that you will be liable for damages (including costs and attorneys’ fees) if you materially misrepresent that a product or activity is infringing your copyrights. Thus, if you are not sure content located on or linked-to by the Website infringes your copyright, you should consider first contacting an attorney.

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A physical or electronic signature of the copyright owner or a person authorized to act on their behalf; An identification of the copyright claimed to have been infringed; A description of the nature and exact location of the content that you claim to infringe your copyright, in \ sufficient detail to permit Varsity Tutors to find and positively identify that content; for example we require a link to the specific question (not just the name of the question) that contains the content and a description of which specific portion of the question – an image, a link, the text, etc – your complaint refers to; Your name, address, telephone number and email address; and A statement by you: (a) that you believe in good faith that the use of the content that you claim to infringe your copyright is not authorized by law, or by the copyright owner or such owner’s agent; (b) that all of the information contained in your Infringement Notice is accurate, and (c) under penalty of perjury, that you are either the copyright owner or a person authorized to act on their behalf.

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I am the owner, or an agent authorized to act on behalf of the owner of an exclusive right that is allegedly infringed.

I have a good faith belief that the use of the material in the manner complained of is not authorized by the copyright owner, its agent, or the law.

This notification is accurate.

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SSAT Middle Level Math : Numbers and Operations

Study concepts, example questions & explanations for SSAT Middle Level Math

All SSAT Middle Level Math Resources

Example Questions

Example Question #243 : Number & Operations In Base Ten

Example Question #244 : Number & Operations In Base Ten

Example Question #245 : Number & Operations In Base Ten

Example Question #61 : Read And Write Decimals To Thousandths Using Base Ten Numerals, Number Names, And Expanded Form: Ccss.Math.Content.5.Nbt.A.3a

Example Question #62 : Read And Write Decimals To Thousandths Using Base Ten Numerals, Number Names, And Expanded Form: Ccss.Math.Content.5.Nbt.A.3a

Example Question #63 : Read And Write Decimals To Thousandths Using Base Ten Numerals, Number Names, And Expanded Form: Ccss.Math.Content.5.Nbt.A.3a

Example Question #71 : Read And Write Decimals To Thousandths Using Base Ten Numerals, Number Names, And Expanded Form: Ccss.Math.Content.5.Nbt.A.3a

Example Question #71 : Read And Write Decimals To Thousandths Using Base Ten Numerals, Number Names, And Expanded Form: Ccss.Math.Content.5.Nbt.A.3a

Example Question #72 : Read And Write Decimals To Thousandths Using Base Ten Numerals, Number Names, And Expanded Form: Ccss.Math.Content.5.Nbt.A.3a

Example Question #73 : Read And Write Decimals To Thousandths Using Base Ten Numerals, Number Names, And Expanded Form: Ccss.Math.Content.5.Nbt.A.3a

All SSAT Middle Level Math Resources

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