In the above figure, ae 2, ce 3, and de 4. What is the length of be

Answers

Answer 1

Answer: a
2) right bottom [tangents drawn to a circle from the same point are equal in length]
3) a
4) b
[Triangles AEC and DEB are similar triangles. So corresponding sides are proportional. So, AE/DE = CE/BE.]
5) c
6) a
7) c
8) b
9) a
10) c
11) d
12) a
13) d
14) a
15) b
16) c
17) c

Tell if you need logic behind some other answers too. Specify the questions.

Answer 2

Answer:

AE=2

CE=3

DE=4

BE=?

AExBE = DExCE

2xBE = 4x3

2xBE = 12

BE = 12/2

BE=6

The answer is 6

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Mike works h hours in a week. To find his weekly pay he multiplies his hours by his pay of $30 per hour and adds $5 for his sales bonus. He's decided that he wanted to take one-fifth of his weekly pay and place it in his savings. Which simplified expression represents the amount that will go into his savings each week?

Answers

Answer:

6h + 1

Step-by-step explanation:

number of hours: h

pay per hour: 30

pay for the hours: 30h

add sales bonus: 30h + 5

1/5 of total above: (1/5)(30h + 5) = 6h + 1

Answer: 6h + 1

Nancy is very happy with the service at the hotel she is staying in. She wants to tip the room service waiter 15 percent of the food bill, which is $120.75. How much should she tip?$12
$18
$24

Answers

Easy way to find this out!

This is how I would do it:

1. Turn 15% into a decimal --> 0.15

2. Multiply 0.15 and 120.75 --> 18.11

3. Get your answer! $18

120.75 multiply by .15 = 18.1125 You tip her 18 dollars.

What is 3\15 in its simplest form

Answers

Divide 3/15 but 3, since it's the greatest common factor. That will put it in simplest form, = 1/5

what you should do is Divide 3/15 but 3 since it's the greatest common factor. That will put it in simplest form = 1/5

Which statement is not a step used when constructing an inscribed hexagon? swing two arcs above and below the radius. keep your compass at the width equal to the radius of the circle. place the compass on the point where the circle and radius intersect. swing an arc the length of the radius from the point on the circle.

Answers

Final answer:

The incorrect step when constructing an inscribed hexagon is 'swing two arcs above and below the radius'. When constructing an inscribed hexagon, you sequentially position the compass along the circle's circumference, maintaining the same compass width (equivalent to the circle's radius), and draw intersecting arcs.

Explanation:

The step which is not used when constructing an inscribed hexagon is to 'swing two arcs above and below the radius'. All the other steps mentioned are correct and are part of the process in creating an inscribed hexagon in a circle. Here's the correct sequence of actions:

Draw a circle using a compass.
Place the point of your compass at any location on the circle's boundary to define a starting point.
Maintaining the same compass width (radius of the circle), create additional points on the circle's edge by consecutively placing the compass' point on the previous point and swinging an arc that intersects with the circumference of the circle.
Repeat this procedure until six points are established around the circumference of the circle.
Finally, connect these six points to make the hexagon.

Learn more about Inscribed Hexagon here:

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Final answer:

The statement 'swing an arc the length of the radius from the point on the circle' is not a step used when constructing an inscribed hexagon because it would extend beyond the circle and not aid in creating equal divisions. Option D is correct.

Explanation:

The process of constructing an inscribed hexagon involves dividing a circle into six equal arcs using a compass and a straightedge. The statements A, B, and C are accurate descriptions of steps used in this process. Statement A references the actions of swinging two arcs above and below the radius, which helps establish equal divisions around the circle.

Statement B suggests keeping the compass width equal to the radius of the circle, an important step in ensuring consistent arc sizes. Statement C mentions placing the compass on the point where the circle radius intersects.

However, statement D, swing an arc the length of the radius from the point on the circle, is not a step used in the construction of an inscribed hexagon. This action would result in a distance that extends beyond the circle, and would not aid in creating equal divisions needed for an inscribed hexagon.

Option D is correct.

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If a point is on the perpendicular bisector of a segment, then it is:A. the midpoint of the segment.
B. equidistant from the endpoints of the segment.
C. equidistant from the midpoint and one endpoint of the segment.
D. on the segment.

Answers

To create a perpendicular bisector of a segment, it is a line drawn through the midpoint of the segment. Although one would immediately think that (A) would be the answer, just because a point is found on the perpendicular bisector, doesn't mean that it is immediately the midpoint. Although the midpoint is definitely found on the segment, there are numerous other points found on the segment. The midpoint is a point equidistant to both endpoints. Since the bisector passes through the midpoint, then any point on the bisector is equidistant to both endpoints. Therefore, the correct answer is B.

Answer:

Step-by-step explanation:

What is the range of 22,44,66,88

Answers

the range is 66 u subtract 88 to 22

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