QuestionCompare using $>,<$ , or $=$ : $\frac{7}{7} \times 36 \bigcirc 36$ without multiplying.

Studdy Solution

STEP 1

Assumptions1. We are comparing two quantities $\frac{7}{7} \times36$ and $36$ . . We are asked to use the symbols $>$ , $<$ , or $=$ to compare these quantities.
3. We are given a hint to try to solve without multiplying.

STEP 2

Let's simplify the left side of the comparison. We know that any number divided by itself equals1, so $\frac{7}{7} =1$ .
$\frac{7}{7} \times36 =1 \times36$

STEP 3

Now, we know that any number multiplied by1 equals the original number, so $1 \times36 =36$ .
$1 \times36 =36$

STEP 4

So, we have simplified the left side of the comparison to $36$ .
$36 \bigcirc36$

STEP 5

Now, we can compare the two quantities. Since they are equal, we use the $=$ symbol.
$36 =36$ So, $\frac{7}{7} \times36 =36$ .

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QuestionCompare using $>,<$ , or $=$ : $\frac{7}{7} \times 36 \bigcirc 36$ without multiplying.

Studdy Solution

STEP 1

Assumptions1. We are comparing two quantities $\frac{7}{7} \times36$ and $36$ . . We are asked to use the symbols $>$ , $<$ , or $=$ to compare these quantities.
3. We are given a hint to try to solve without multiplying.

STEP 2

Let's simplify the left side of the comparison. We know that any number divided by itself equals1, so $\frac{7}{7} =1$ .
$\frac{7}{7} \times36 =1 \times36$

STEP 3

Now, we know that any number multiplied by1 equals the original number, so $1 \times36 =36$ .
$1 \times36 =36$

STEP 4

So, we have simplified the left side of the comparison to $36$ .
$36 \bigcirc36$

STEP 5

Now, we can compare the two quantities. Since they are equal, we use the $=$ symbol.
$36 =36$ So, $\frac{7}{7} \times36 =36$ .

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QuestionCompare using >,<>,<>,<, or ===: 77×36◯36\frac{7}{7} \times 36 \bigcirc 3677​×36◯36 without multiplying.

Studdy Solution

STEP 1

Assumptions1. We are comparing two quantities 77×36\frac{7}{7} \times3677​×36 and 363636. . We are asked to use the symbols >>>, <<<, or === to compare these quantities.3. We are given a hint to try to solve without multiplying.

STEP 2

Let's simplify the left side of the comparison. We know that any number divided by itself equals1, so 77=1\frac{7}{7} =177​=1.77×36=1×36\frac{7}{7} \times36 =1 \times3677​×36=1×36

STEP 3

Now, we know that any number multiplied by1 equals the original number, so 1×36=361 \times36 =361×36=36.1×36=361 \times36 =361×36=36

STEP 4

So, we have simplified the left side of the comparison to 363636.36◯3636 \bigcirc3636◯36

STEP 5

Now, we can compare the two quantities. Since they are equal, we use the === symbol.36=3636 =3636=36So, 77×36=36\frac{7}{7} \times36 =3677​×36=36.

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QuestionCompare using $>,<$ , or $=$ : $\frac{7}{7} \times 36 \bigcirc 36$ without multiplying.

Assumptions1. We are comparing two quantities $\frac{7}{7} \times36$ and $36$ . . We are asked to use the symbols $>$ , $<$ , or $=$ to compare these quantities.
3. We are given a hint to try to solve without multiplying.

Let's simplify the left side of the comparison. We know that any number divided by itself equals1, so $\frac{7}{7} =1$ .
$\frac{7}{7} \times36 =1 \times36$

Now, we know that any number multiplied by1 equals the original number, so $1 \times36 =36$ .
$1 \times36 =36$

So, we have simplified the left side of the comparison to $36$ .
$36 \bigcirc36$

Now, we can compare the two quantities. Since they are equal, we use the $=$ symbol.
$36 =36$ So, $\frac{7}{7} \times36 =36$ .