Math / Numbers & Operations

QuestionManny started to divide 942 by 12. 1 2 \longdiv { 9 4 2 } Is the first digit of his quotient correct?
Yes, it's correct.
No, it should be 7.
No, it should be 8 .

Studdy Solution

STEP 1

1. Manny is performing long division of $942$ by $12$ .
2. We need to determine if the first digit of the quotient is correct.

STEP 2

1. Understand the division process.
2. Perform the division to find the first digit of the quotient.
3. Compare the result with Manny's first digit.

STEP 3

Understand that in long division, the first digit of the quotient is determined by dividing the leading digits of the dividend by the divisor.

STEP 4

Identify the leading part of the dividend that is greater than or equal to the divisor. In this case, consider the first two digits of $942$ , which is $94$ .

STEP 5

Determine how many times $12$ can fit into $94$ without exceeding it. Calculate:
$12 \times 7 = 84$ $12 \times 8 = 96$
Since $96$ is greater than $94$ , $12$ fits into $94$ seven times.

STEP 6

Compare the calculated first digit of the quotient, $7$ , with Manny's first digit, $1$ .
The first digit of Manny's quotient should be $7$ , not $1$ .
No, it should be 7.

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QuestionManny started to divide 942 by 12. 1 2 \longdiv { 9 4 2 } Is the first digit of his quotient correct?
Yes, it's correct.
No, it should be 7.
No, it should be 8 .

Studdy Solution

STEP 1

1. Manny is performing long division of $942$ by $12$ .
2. We need to determine if the first digit of the quotient is correct.

STEP 2

1. Understand the division process.
2. Perform the division to find the first digit of the quotient.
3. Compare the result with Manny's first digit.

STEP 3

Understand that in long division, the first digit of the quotient is determined by dividing the leading digits of the dividend by the divisor.

STEP 4

Identify the leading part of the dividend that is greater than or equal to the divisor. In this case, consider the first two digits of $942$ , which is $94$ .

STEP 5

Determine how many times $12$ can fit into $94$ without exceeding it. Calculate:
$12 \times 7 = 84$ $12 \times 8 = 96$
Since $96$ is greater than $94$ , $12$ fits into $94$ seven times.

STEP 6

Compare the calculated first digit of the quotient, $7$ , with Manny's first digit, $1$ .
The first digit of Manny's quotient should be $7$ , not $1$ .
No, it should be 7.

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QuestionManny started to divide 942 by 12. 1 2 \longdiv { 9 4 2 } Is the first digit of his quotient correct?Yes, it's correct.No, it should be 7.No, it should be 8 .

Studdy Solution

STEP 1

1. Manny is performing long division of 942 942 942 by 12 12 12.2. We need to determine if the first digit of the quotient is correct.

STEP 2

1. Understand the division process.2. Perform the division to find the first digit of the quotient.3. Compare the result with Manny's first digit.

STEP 3

Understand that in long division, the first digit of the quotient is determined by dividing the leading digits of the dividend by the divisor.

STEP 4

Identify the leading part of the dividend that is greater than or equal to the divisor. In this case, consider the first two digits of 942 942 942, which is 94 94 94.

STEP 5

Determine how many times 12 12 12 can fit into 94 94 94 without exceeding it. Calculate:12×7=84 12 \times 7 = 84 12×7=84 12×8=96 12 \times 8 = 96 12×8=96Since 96 96 96 is greater than 94 94 94, 12 12 12 fits into 94 94 94 seven times.

STEP 6

Compare the calculated first digit of the quotient, 7 7 7, with Manny's first digit, 1 1 1. The first digit of Manny's quotient should be 7 7 7, not 1 1 1.No, it should be 7.

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Studdy solves anything!

Start learning now

Download Studdy AI Tutor now. Learn with ease and get all help you need to be successful at school.

QuestionManny started to divide 942 by 12. 1 2 \longdiv { 9 4 2 } Is the first digit of his quotient correct?
Yes, it's correct.
No, it should be 7.
No, it should be 8 .

1. Manny is performing long division of $942$ by $12$ .
2. We need to determine if the first digit of the quotient is correct.

1. Understand the division process.
2. Perform the division to find the first digit of the quotient.
3. Compare the result with Manny's first digit.

Identify the leading part of the dividend that is greater than or equal to the divisor. In this case, consider the first two digits of $942$ , which is $94$ .

Determine how many times $12$ can fit into $94$ without exceeding it. Calculate:
$12 \times 7 = 84$ $12 \times 8 = 96$
Since $96$ is greater than $94$ , $12$ fits into $94$ seven times.

Compare the calculated first digit of the quotient, $7$ , with Manny's first digit, $1$ .
The first digit of Manny's quotient should be $7$ , not $1$ .
No, it should be 7.