To quickly multiply a whole number by 10, we simply place a zero at the end of the number.

For example, to find {\color{red}{8}} \times 1{\color{blue}{0}}, we join together {\color{red}8} and {\color{blue}0}{:} {\color{red}8}\times 1{\color{blue}0} = {\color{red}8}{\color{blue}0}

FLAG

What is 69 \times 10?

EXPLANATION

To multiply \color{red}69 by 1{\color{blue}{0}} , we join together \color{red}69 and \color{blue}0{:} {\color{red}{69}} \times 1{\color{blue}{0}} ={\color{red}{69}}{\color{blue}{0}}

FLAG

Express the following product as a whole number.

a
b
c
d
e

Express the following product as a whole number.

a
b
c
d
e

Andrey bought $10$ boxes of candies. If each box contains $30$ candies, how many candies did Andrey buy? Express your answer as a whole number.

a
b
c
d
e

Multiplying a whole number by 100 is similar to multiplying by 10. However, this time, we attach two zeros to the end of the number.

For instance, to find {\color{red}52} \times 1{\color{blue}{00}} , we join together {\color{red}52} and {\color{blue}{00}}{:}

52 \times 100 = {\color{red}52}{\color{blue}00} = 5,200

FLAG

Find the value of 306 \times 100.

EXPLANATION

To find {\color{red}{306}} \times 1{\color{blue}{00}}, we join together \color{red}{306} and {\color{blue}00}{:} {\color{red}{306}}\times 1{\color{blue}{00}} = {\color{red}{306}}{\color{blue}{00}} = 30,600

FLAG

$9 \times 100 =$

a
$90$
b
$9,100$
c
$900$
d
$109$
e
$9,000$

$42 \times 100 =$

a
$420,000$
b
$42,000$
c
$420$
d
$42$
e
$4,200$

A power of ten is any whole number where the leading digit is 1, and the remaining digits are all zeros.

For example, the following numbers are all powers of ten:

10, \qquad 100, \qquad 1,000, \qquad 10,000, \qquad 100,000, \qquad 1,000,000

We can multiply a number by a power of ten by adjoining the number of zeros in the power of ten to the number.

For example, to calculate 5 \times 10,000, we first count the number of zeros in the power of ten.

1\underbrace{\color{blue}0000}_{\large\text{[math]\color{blue}4[/math] zeros}}\!

Now, to find {\color{red}5} \times 10,000 , we join {\color{red}5} with the block of \color{blue}4 zeros: {\color{red}5}\underbrace{\color{blue}0000}_{\large\text{[math]\color{blue}4[/math] zeros}} = 50,000

Therefore, 5 \times 10,000 = 50,000.

FLAG

Find the value of 190 \times 1,000.

EXPLANATION

First, notice that 1,000 has a block of 3 zeros: 1\!\!\underbrace{\color{blue}000}_{\large\text{[math]3[/math] zeros}}

Now, to find {\color{red}190} \times 1,000 we join {\color{red}190} with the block of zeros: {\color{red}190}{\color{blue}000} = 190,000

Therefore, 190 \times 1,000 = 190,000.

FLAG

$6 \times 1,000 =$

a
$6,100$
b
$600$
c
$6,000$
d
$6,001$
e
$60,000$

$21 \times 1,000 =$

a
$12,000$
b
$21,000$
c
$210,000$
d
$31,000$
e
$2,100$

Find the value of 830 \times 100,000.

EXPLANATION

First, notice that 100,000 has a block of 5 zeros: 1\underbrace{\color{blue}00000}_{\large\text{[math]\color{blue}5[/math] zeros}}

Now, to find {\color{red}830} \times 100,000 , we join {\color{red}830} with the block of \color{blue}5 zeros: {\color{red}830}\underbrace{\color{blue}00000}_{\large\text{[math]\color{blue}5[/math] zeros}} = 83,000,000

Therefore, 830 \times 100,000 = 83,000,000.

FLAG

$51 \times 10,000 =$

a
$510,000$
b
$51,000$
c
$5,100$
d
$51,100$
e
$15,000$

$20 \times 100,000 =$

a
$20,000,000$
b
$2,100,000$
c
$210,000$
d
$2,000,000$
e
$200,000$
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