Convert Between Place Values (thousands-tens)

The answer is : 4400 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

44 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

44 thousands = 44 × 100 tens  

So, 44 thousands =  440 tens

The answer is : 9500 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

95 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

95 thousands = 95 × 100 tens  

So, 95 thousands =  950 tens

The answer is : 5500 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

55 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

55 thousands = 55 × 100 tens  

So, 55 thousands =  550 tens

The answer is : 6000 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

60 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

60 thousands = 60 × 100 tens  

So, 60 thousands =  600 tens

The answer is : 2700 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

27 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

27 thousands = 27 × 100 tens  

So, 27 thousands =  270 tens

The answer is : 2400 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

24 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

24 thousands = 24 × 100 tens  

So, 24 thousands =  240 tens

The answer is : 1700 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

17 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

17 thousands = 17 × 100 tens  

So, 17 thousands =  170 tens

The answer is : 6100 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

61 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

61 thousands = 61 × 100 tens  

So, 61 thousands =  610 tens

The answer is : 3600 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

36 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

36 thousands = 36 × 100 tens  

So, 36 thousands =  360 tens

The answer is : 6400 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

64 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

64 thousands = 64 × 100 tens  

So, 64 thousands =  640 tens

The answer is : 5600 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

56 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

56 thousands = 56 × 100 tens  

So, 56 thousands =  560 tens

The answer is : 300 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

3 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

3 thousands = 3 × 100 tens  

So, 3 thousands =  30 tens

The answer is : 5500 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

55 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

55 thousands = 55 × 100 tens  

So, 55 thousands =  550 tens

The answer is : 5300 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

53 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

53 thousands = 53 × 100 tens  

So, 53 thousands =  530 tens

The answer is : 400 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

4 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

4 thousands = 4 × 100 tens  

So, 4 thousands =  40 tens

The answer is : 500 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

5 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

5 thousands = 5 × 100 tens  

So, 5 thousands =  50 tens

The answer is : 900 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

9 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

9 thousands = 9 × 100 tens  

So, 9 thousands =  90 tens

The answer is : 9500 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

95 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

95 thousands = 95 × 100 tens  

So, 95 thousands =  950 tens

The answer is : 8600 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

86 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

86 thousands = 86 × 100 tens  

So, 86 thousands =  860 tens

The answer is : 4400 tens

Explanation:

• When we move a digit to the right, we multiply it by 10 for each place you move it.

• When we move a digit to the left, we divide it by 10 for each place you move it.

44 thousands = __?__ tens

Here it moves from thousands to tens, which is two digits to the right. So, we multiply it by 100 (10 x 10).

We have:

44 thousands = 44 × 100 tens  

So, 44 thousands =  440 tens