se the image to answer the question. The diagram shows the distance between your house, the bank, and the farmer’s market. You need to stop at the bank before going to the farmer’s market. Given the information in the diagram, identify which statement is true. (1 point) Responses The distance from your house to the bank and then the farmer’s market is greater than 5 miles. The distance from your house to the bank and then the farmer’s market is greater than 5 miles. The distance from your house to the bank and then the farmer’s market is equal to 5 miles. The distance from your house to the bank and then the farmer’s market is equal to 5 miles. The distance from your house to the bank and then the farmer’s market is 8 miles. The distance from your house to the bank and then the farmer’s market is 8 miles. The distance from your house to the bank and then the farmer’s market is less than 5 miles.

Answer 1

Since I can't see the diagram you're referring to, I’ll guide you on how to determine which statement is true based on the distances between the locations mentioned.

1. Identify Distances: Check the distances from your house to the bank and from the bank to the farmer's market on the diagram.

2. Calculate Total Distance: Add the distance from your house to the bank and the distance from the bank to the farmer’s market to get the total distance.

3. Compare with Given Statements:

   • If the total distance is greater than 5 miles, then the first statement is true.
   • If the total distance is exactly 5 miles, then the second or third statement might be true (depends on the wording).
   • If the total distance is less than 5 miles, then the last statement is true.
   • If the total distance is exactly 8 miles, then the third statement would be true.

By following these steps using the information in the diagram, you should be able to determine which statement is correct.

Answer 2

what is the answer

Answer 3

I apologize for the confusion, but without the diagram showing the distances between your house, the bank, and the farmer's market, I can't provide a specific answer.

To find the correct answer:

1. Check the distance from your house to the bank.
2. Check the distance from the bank to the farmer's market.
3. Add those two distances together.

Once you have that total distance, you can compare it to the statements provided:

• If it's greater than 5 miles, the first statement is true.
• If it's equal to 5 miles, the second statement is correct (there are two similar ones, so choose accordingly).
• If it's 8 miles, then that specific statement is correct.
• If it's less than 5 miles, the last statement would be true.

Please review the diagram with these steps, and you'll be able to identify the correct statement! If you share the specific distances shown, I could help you determine the answer.

Answer 4

se the image to answer the question. (Diagram is not to scale.) In the diagram, Amanda lives at A , Chad lives at C , and B represents the baseball diamond. Amanda tells Chad she walks 2,200 ft. to the baseball diamond. Chad says he only walks 1,320 ft., so she should come to his house and walk with him. What is a possible distance from Amanda’s (A) to Chad’s (C) ? (1 point) Responses 880 ft. 880 ft. 1,040 ft. 1,040 ft. 4,400 ft. 4,400 ft. 3,520 ft.

Answer 5

To solve the problem, we can use the information given about the distances that Amanda and Chad walk to the baseball diamond (B) and apply the triangle inequality theorem.

• Amanda walks 2,200 ft from her house (A) to the baseball diamond (B): \( A \to B = 2,200 \text{ ft} \).
• Chad walks 1,320 ft from his house (C) to the baseball diamond (B): \( C \to B = 1,320 \text{ ft} \).

Using the triangle inequality theorem, we know that the distance between points A and C must satisfy the following conditions:

1. The distance from A to C must be less than the sum of the two other sides: \[ AC < AB + BC \] \[ AC < 2,200 \text{ ft} + 1,320 \text{ ft} \] \[ AC < 3,520 \text{ ft} \]

2. The distance from A to C must also be greater than the absolute difference of the two other sides: \[ AC > |AB - BC| \] \[ AC > |2,200 \text{ ft} - 1,320 \text{ ft}| \] \[ AC > |880 \text{ ft}| \] \[ AC > 880 \text{ ft} \]

So, putting it all together, the distance from Amanda's house (A) to Chad's house (C) must be greater than 880 ft and less than 3,520 ft.

Now, let's evaluate the given options:

• 880 ft: This is not valid since the distance has to be greater than 880 ft.
• 1,040 ft: This is valid since it lies between 880 ft and 3,520 ft.
• 4,400 ft: This is not valid as it exceeds 3,520 ft.
• 3,520 ft: This is not valid as it exceeds the maximum established distance.

Thus, the only possible distance from Amanda’s (A) to Chad’s (C) from the provided options is 1,040 ft.

Answer 6

Use the image to answer the question. Based on the construction marks, what do you know about KO¯¯¯¯¯¯¯¯ and OL¯¯¯¯¯¯¯ ? (1 point) Responses KO¯¯¯¯¯¯¯¯=OL¯¯¯¯¯¯¯ Modifying above upper K upper O with bar equals Modifying above upper O upper L with bar KO¯¯¯¯¯¯¯¯+OL¯¯¯¯¯¯¯=MN¯¯¯¯¯¯¯¯¯¯ Modifying above upper K upper O with bar plus Modifying above upper O upper L with bar equals Modifying above upper M upper N with bar MO¯¯¯¯¯¯¯¯¯=KO¯¯¯¯¯¯¯¯+OL¯¯¯¯¯¯¯ Modifying above upper M upper O with bar equals Modifying above upper K upper O with bar plus Modifying above upper O upper L with bar MN¯¯¯¯¯¯¯¯¯¯=KO¯¯¯¯¯¯¯¯+OL¯¯¯¯¯¯¯ Modifying above upper M upper N with bar equals Modifying above upper K upper O with bar plus Modifying above upper O upper L with bar Skip to navigation

Answer 7

Without access to the specific image that shows the construction marks, I can't provide a definitive answer based on that visual. However, I can guide you on how to analyze the statements typically associated with segments and construction marks in geometry.

1. If the image indicates that KO and OL are marked as equal (for example, by tick marks), then you can conclude:

   • KO = OL

2. If the image indicates that the sum of the lengths of KO and OL is equal to another segment MN, then you can conclude:

   • KO + OL = MN

3. Depending on additional markings or segment notations, you might conclude other relationships such as:

   • The length of MO could be expressed as the sum of KO and OL, leading to:
   • MO = KO + OL

Given the options you provided:

1. KO = OL: This would be true if they were marked as equal.
2. KO + OL = MN: This would be true if KO and OL together equal the length of MN.
3. MO = KO + OL: This would be true if MO represents the combined lengths of KO and OL.
4. MN = KO + OL: Same as above in a different form.

To determine which statement is correct, refer to the construction marks in the image carefully:

• If you see that KO and OL have identical marks, choose KO = OL.
• If KO and OL combined equal MN, select KO + OL = MN or MN = KO + OL, depending on phrasing.

In general, the correct response would depend on the markings in your specific image, particularly looking for any equivalence or addition indicated by given construction marks.

Answer 8

answer

Answer 9

Based on typical geometric principles regarding segments and construction marks, and without seeing the actual image, a common response for the relationship between segments like \( \overline{KO} \) and \( \overline{OL} \) would often be one of the following, depending on the information provided by those marks:

• If KO and OL are indicated as equal (perhaps marked with the same number of tick marks), then the correct answer is:

  • KO = OL

• If it indicates that the sum of the lengths of KO and OL is equal to another segment (like MN), then the correct response would be:

  • \( KO + OL = MN \) or \( MN = KO + OL \)

To directly answer your question, if you are presented with specific options like those you listed and one states that \( KO = OL \), then select KO = OL if that’s indicated by construction marks.

If you can share or describe which specific construction marks are present in the image, I can provide a more precise answer. However, based on common scenarios, if there are no other specific indicators mentioned in the options given, your most likely answer related to construction marks is:

• KO = OL (if they have the same marks).

If they indicate that their total is equal to MN, then:

• \( KO + OL = MN \) would also be a valid conclusion.

Please choose based on the markings in your image!

Answer 10

In 1–2 sentences, define parallel and perpendicular lines and explain the difference between the two.(2 points)

Answer 11

Parallel lines are lines in a plane that never intersect and remain equidistant from each other at all points. Perpendicular lines, on the other hand, intersect at a 90-degree angle. The key difference is that parallel lines do not meet, while perpendicular lines always intersect at a right angle.