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What else can I help you with?
Explain why estimating before you divide helps you place the first digit in the quotient?
You can use estimation and place value to help you figure out where to place the first digit.
How does estimating before you divide 624 divided by 6 help you place the first digit in the quotient?
104
How can you tel before you divide 425 by 9 that the first digit of the quotient is in the tens place?
Because 4 is less than 9. There is no way for it to divide evenly and that's to divide by 9. Think about it. The only way to get a number in the thousands place is to have a 9 as the first number (assuming it's still a three digit number)
How you can tell before you divide 425 by 9 that the first digit of the quotient is in the ten place?
425 is less than 100*9 = 900 so the first digit of the quotient cannot be in the hundreds (or higher) place. 425 is greater than (or equal to) 10*9 = 90 so the first digit of the quotient cannot be in the units (or lower) place. That only leaves the tens place.
How can you tell before you divide 387 by 4 that the first digit of the quotient is in the tens place?
well....I don't know much....so i will think of it later.... SORRY
Explain why estimating before you divide helps you place the first digit in the quotient?
You can use estimation and place value to help you figure out where to place the first digit.
How can you tell before you divide 425 by 9 that the first digit of quotient is in the tens place?
by traning
How does estimating before you divide 624 divided by 6 help you place the first digit in the quotient?
104
In what place is the first digit of the quotient for 18.88 and divide 4?
18.88/4 = 4.72 and the first digit is in the ones place
How can you tel before you divide 425 by 9 that the first digit of the quotient is in the tens place?
Because 4 is less than 9. There is no way for it to divide evenly and that's to divide by 9. Think about it. The only way to get a number in the thousands place is to have a 9 as the first number (assuming it's still a three digit number)
How you can tell before you divide 425 by 9 that the first digit of the quotient is in the ten place?
425 is less than 100*9 = 900 so the first digit of the quotient cannot be in the hundreds (or higher) place. 425 is greater than (or equal to) 10*9 = 90 so the first digit of the quotient cannot be in the units (or lower) place. That only leaves the tens place.
Could you explain why estimating before you divide 624 by 6 helps you place the first digit in the quotient?
by rounding 624 down to 600, you know that 600 divided by 6 is 100, so the first digit will probably be a 1
How can you tell before you divide 387 by 4 that the first digit of the quotient is in the tens place?
well....I don't know much....so i will think of it later.... SORRY
In which place would you write the first digit of the quotient for 2.682 divide by 4?
0.6705
How can you tell before you divide 425 by 9 that the first digit of the quotient is in the tens place?
Because the hundreds digit is less than 9, there will be no hundreds digit. There are 42 tens*, which is more than 9, so there will be a 10's digit in the answer. *(40 tens from 400, plus the 2 from the tens digit)
Why estimate before you divide 624 and 6 help you place the first digit in the quotient?
An estimation, like 600 divided by 6, will show you that the answer should be around 100, not 10 or 1000.
How can you tell before you divide 3972 by 41 that the first digit of the quotient is in the tens place?
Well, honey, when you're dividing 3972 by 41, you know that the first digit of the quotient will be in the tens place because 41 doesn't go into 39. So, you move to the next digit, which is 3. 41 goes into 39 zero times, so you bring down the 7. Then, you see that 41 goes into 72 once, which gives you 9 as the first digit in the quotient. Voila!
