Question

Find the coordinate of point X inside segment BE that is 3/4 the
distance from B to E.​

Answer 1

The coordinate of point
`\( X \)` inside segment
`\( BE \)` that is
`\( (3)/(4) \)` the distance from
`\( B \)` to
`\( E \)` is at
`\( 0.25 \)` on the number line.

To find the coordinate of point X inside segment BE that is \( \frac{3}{4} \) the distance from B to E:

1. Determine the coordinates of points B and E on the number line.

2. Calculate the total distance between B and E.

3. Multiply the total distance by
`\( (3)/(4) \)` to find
`\( (3)/(4) \)` of the distance from B.

4. Add this distance to the coordinate of B to find the coordinate of X.

From the image, it's difficult to read the exact coordinates of B and E, but it appears that B is at -5 and E is at 2. Let's calculate it:

- Total distance between B and E:
`\( E - B = 2 - (-5) = 2 + 5 = 7 \)`

-
`\( (3)/(4) \)` of the distance:
`\( (3)/(4) * 7 = (21)/(4) \)`

- Coordinate of X:
`\( B + (3)/(4) \text{ distance} = -5 + (21)/(4) \)`

Let's calculate the exact coordinate of X.

The coordinate of point
`\( X \)` inside segment
`\( BE \)` that is
`\( (3)/(4) \)` the distance from
`\( B \)` to
`\( E \)` is at
`\( 0.25 \)` on the number line.

Answer 2

i really dont know

Explanation:

this is confusing