If we increase the tens digit of the number 300 by 6, then what number do we have?
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If we increase the tens digit of the number 300 by 6, then what number do we have?
To solve this problem, we'll follow these steps:
Now, let's work through each step:
Step 1: The number 300 has the digits in the following places: hundreds (3), tens (0), and units (0).
Step 2: The tens digit is 0.
Step 3: By increasing the tens digit 0 by 6, we get 0 + 6 = 6.
Step 4: Replace the old tens digit with this new value, resulting in 360.
Therefore, the solution to the problem is .
What number do the blue squares below represent?
Count from the right side of the number! The first digit on the right is units, second is tens, third is hundreds. In 300: units=0, tens=0, hundreds=3.
If the tens digit plus the increase equals 10 or more, you'd need to carry over to the hundreds place. But in this problem, 0 + 6 = 6, so no carrying is needed.
306 means we added to the units digit, not the tens digit! The tens digit in 306 is still 0. We need the tens digit to be 6, giving us 360.
Write the number with place value labels: 300 = 3 hundreds + 0 tens + 0 units. Change only the tens value: 3 hundreds + 6 tens + 0 units = 360.
'Increase by 6' means add 6 to the current value (0 + 6 = 6). 'Increase to 6' would mean change the digit to exactly 6. Both give the same result here since the tens digit starts at 0.
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