George calculated the distance between (2, 4) and (6, 3) using the distance formula. His work is shown below. 1. d = StartRoot (6 minus 2) squared + (3 minus 4) squared EndRoot. 2. d = StartRoot (4) squared + (negative 1) squared EndRoot. 3. d = StartRoot 16 + 1 EndRoot. 4. d = StartRoot 17 EndRoot Analyze George's work. Is he correct? If not, what was his mistake? Yes, he is correct. No, he substituted values in the wrong places. No, he didn't use the proper order of operations. No, he evaluated the powers incorrectly. will mark brainliest

Question

Hadassah Reeves

Mathematics

24 June, 21:15

George calculated the distance between (2, 4) and (6, 3) using the distance formula. His work is shown below. 1. d = StartRoot (6 minus 2) squared + (3 minus 4) squared EndRoot. 2. d = StartRoot (4) squared + (negative 1) squared EndRoot. 3. d = StartRoot 16 + 1 EndRoot. 4. d = StartRoot 17 EndRoot Analyze George's work. Is he correct? If not, what was his mistake? Yes, he is correct. No, he substituted values in the wrong places. No, he didn't use the proper order of operations. No, he evaluated the powers incorrectly. will mark brainliest

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Answers (2)

Know the Answer?

Yusuf Dodson · Answer 1

A

Step-by-step explanation:

Yes he is correct.

he didn't substitute the values in the wrong places.

he did use the proper order of operations.

he didn't evaluate the powers incorrectly.

Therefore, A is correct.

Caiden Dalton · Answer 2

Yes, he is correct

Step-by-step explanation:

d = sqrt[ (6-2) ² + (3-4) ²]

d = sqrt[4² + (-1) ²]

d = sqrt (16 + 1)

d = sqrt (17)