QuestionIdentify the odd number from this list: 782, 984, 102, 633.

Studdy Solution

STEP 1

Assumptions1. We are given four numbers782,984,102,633. An even number is any integer that can be divided by without leaving a remainder

STEP 2

We need to check each number to see if it is divisible by2. We can do this by using the modulo operation, which gives the remainder of a division operation.
For the number782 $782 \mod2$

STEP 3

Calculate the result of the modulo operation for782.
$782 \mod2 =0$ Since the remainder is0,782 is an even number.

STEP 4

Next, check the number984.
$984 \mod2$

STEP 5

Calculate the result of the modulo operation for984.
$984 \mod2 =0$ Since the remainder is0,984 is an even number.

STEP 6

Next, check the number102.
$102 \mod2$

STEP 7

Calculate the result of the modulo operation for102.
$102 \mod2 =0$ Since the remainder is0,102 is an even number.

STEP 8

Finally, check the number633.
$633 \mod2$

STEP 9

Calculate the result of the modulo operation for633.
$633 \mod2 =$ Since the remainder is,633 is not an even number.
The number that is not even is633.

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QuestionIdentify the odd number from this list: 782, 984, 102, 633.

Studdy Solution

STEP 1

Assumptions1. We are given four numbers782,984,102,633. An even number is any integer that can be divided by without leaving a remainder

STEP 2

We need to check each number to see if it is divisible by2. We can do this by using the modulo operation, which gives the remainder of a division operation.
For the number782 $782 \mod2$

STEP 3

Calculate the result of the modulo operation for782.
$782 \mod2 =0$ Since the remainder is0,782 is an even number.

STEP 4

Next, check the number984.
$984 \mod2$

STEP 5

Calculate the result of the modulo operation for984.
$984 \mod2 =0$ Since the remainder is0,984 is an even number.

STEP 6

Next, check the number102.
$102 \mod2$

STEP 7

Calculate the result of the modulo operation for102.
$102 \mod2 =0$ Since the remainder is0,102 is an even number.

STEP 8

Finally, check the number633.
$633 \mod2$

STEP 9

Calculate the result of the modulo operation for633.
$633 \mod2 =$ Since the remainder is,633 is not an even number.
The number that is not even is633.

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QuestionIdentify the odd number from this list: 782, 984, 102, 633.

Studdy Solution

STEP 1

Assumptions1. We are given four numbers782,984,102,633. An even number is any integer that can be divided by without leaving a remainder

STEP 2

We need to check each number to see if it is divisible by2. We can do this by using the modulo operation, which gives the remainder of a division operation.For the number782782mod 2782 \mod2782mod2

STEP 3

Calculate the result of the modulo operation for782.782mod 2=0782 \mod2 =0782mod2=0Since the remainder is0,782 is an even number.

STEP 4

Next, check the number984.984mod 2984 \mod2984mod2

STEP 5

Calculate the result of the modulo operation for984.984mod 2=0984 \mod2 =0984mod2=0Since the remainder is0,984 is an even number.

STEP 6

Next, check the number102.102mod 2102 \mod2102mod2

STEP 7

Calculate the result of the modulo operation for102.102mod 2=0102 \mod2 =0102mod2=0Since the remainder is0,102 is an even number.

STEP 8

Finally, check the number633.633mod 2633 \mod2633mod2

STEP 9

Calculate the result of the modulo operation for633.633mod 2=633 \mod2 =633mod2=Since the remainder is,633 is not an even number.The number that is not even is633.

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We need to check each number to see if it is divisible by2. We can do this by using the modulo operation, which gives the remainder of a division operation.
For the number782 $782 \mod2$

Calculate the result of the modulo operation for782.
$782 \mod2 =0$ Since the remainder is0,782 is an even number.

Next, check the number984.
$984 \mod2$

Calculate the result of the modulo operation for984.
$984 \mod2 =0$ Since the remainder is0,984 is an even number.

Next, check the number102.
$102 \mod2$

Calculate the result of the modulo operation for102.
$102 \mod2 =0$ Since the remainder is0,102 is an even number.

Finally, check the number633.
$633 \mod2$

Calculate the result of the modulo operation for633.
$633 \mod2 =$ Since the remainder is,633 is not an even number.
The number that is not even is633.