For the two designs and number seven which one holds more value the rectangle prism with the dimensions 3 in by 1.5 in x 4.5 in or the q with the side length from the answering number seven

As an AI language model, I do not have access to the previous question. However, if the "q" in question 7 refers to a cube with a side length equal to the answering number, then its value would depend on the specific value of the answering number. Without that information, it is not possible to compare the value of the rectangle prism and the cube.

Teach me long division

Sure, here's a step-by-step guide to long division:

Step 1: Write the dividend (the number to be divided) on the right-hand side of the division symbol, and the divisor (the number you are dividing by) on the left-hand side.

Step 2: Look at the leftmost digit of the dividend and ask: "How many times does the divisor go into this digit?"

Step 3: Write your answer on top of the dividend. This is your first quotient digit.

Step 4: Multiply the divisor by the quotient digit, and write the result below the first digit of the dividend.

Step 5: Subtract the result from the first digit of the dividend, and write the remainder below. This is your new dividend.

Step 6: Bring down the next digit of the dividend, and write it next to the remainder.

Step 7: Repeat steps 2 to 6 with the new dividend until you have no more digits left to bring down. The final remainder is the result of the division.

Here's an example:

Divide 364 by 4

Step 1: 4 | 364
Step 2: 4 goes into 3 zero times, so we look at the next digit.
Step 3: 4 goes into 36 nine times. Write 9 above the 6 in 364.
Step 4: 9 x 4 = 36. Write 36 below the 36 in 364.
__
36
Step 5: 36 - 36 = 0.
__
36
- 36
__
0
Step 6: Bring down the 4 to get a new dividend of 4.
Step 7: 4 goes into 4 once. Write 1 above the 4.
1
__
4 | 4
- 4
__
0

So 364 divided by 4 is 91, with no remainder.

What 221 divided by 13 step by step

Sure, I can help you with that. Here’s how to perform long division for 221 divided by 13:

```
17
-------------
13 | 221
195
-----
26
```

Step 1: Write the dividend (221) inside the long division bracket, and the divisor (13) outside.

Step 2: Determine how many times the divisor (13) goes into the first digit of the dividend (2). Since 13 * 1 is the largest multiple of 13 that is less than or equal to 22, then 1 is placed above the long division bracket.

Step 3: Multiply the divisor (13) by the quotient digit (1) to get 13, then write the result below the first part of the dividend.

Step 4: Subtract the result of step 3 (13) from the first part of the dividend (22) to get 9.

Step 5: Bring down the next digit of the dividend (1) and write it next to the remainder (9) to form 91.

Step 6: Repeat steps 2 to 5 with 91 as the new dividend. Since 13 * 7 is the largest multiple of 13 that is less than or equal to 91, then 7 is placed above the long division bracket.

Step 7: Multiply the divisor (13) by the quotient digit (7) to get 91, then write the result below the previous calculation.

Step 8: Subtract the result of step 7 (91) from the previous calculation (91) to get 0. Since there are no more digits to bring down, the remainder is 0.

Therefore, 221 divided by 13 equals 17 with no remainder.

To determine which design holds more value, we need to compare the volumes of the two shapes.

Let's start with the rectangle prism. The formula to calculate the volume of a rectangular prism is V = l x w x h, where l represents the length, w represents the width, and h represents the height.

For the given rectangle prism with dimensions 3 in by 1.5 in by 4.5 in, we can substitute the values into the volume formula: V = 3 in x 1.5 in x 4.5 in.

Multiplying these values together, we get V = 20.25 cubic inches.

Now let's move on to the q (presumably a cube) with the side length from the answering number seven. Since the exact side length is not provided in your question, I cannot give a definite answer. However, if you have a specific side length for the q, you can calculate its volume using the formula V = x^3, where x represents the side length of the cube.

Replace x with the given side length from the answer to number seven and calculate the volume.

Once you have the volumes of the rectangle prism and the q (cube), you can compare them to determine which holds more value. The shape with the larger volume generally has more physical space and therefore, in some contexts, might be considered to hold greater value.