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2 years ago

When copying a segment and bisecting a segment, which step is the same?

Mathematics

1 answer:

NikAS [45]2 years ago

3 0

The same step is to place the compass on the endpoint of the segment. So, the correct option is C.

Given the statement is copying a segment and bisecting a segment.

A segment is a set of points made up of two points on the line, called endpoints, and all points on the line between the endpoints. It is commonly used to represent the length, height or width of a specific object and the distance between two objects.

According to the geometry theorem, When copying a segment and bisecting a segment the step that is the same is placing the needle of the compass on one end of the line segment.

Hence, When copying a segment and bisecting a segment the same step is to place the compass on the endpoint of the segment.

Learn more about segment and bisection from here brainly.com/question/1581615

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3 years ago

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4 years ago

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The highest common factor of 10 and 18

Nataliya [291]

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3 years ago

In ΔJKL, k = 3.7 cm, ∠K=15° and ∠L=41°. Find the length of j, to the nearest 10th of a centimeter.

Alexandra [31]

Answer:

The length of side j is 11.85cm

Step-by-step explanation:

Given that

In triangle JKL,

$\angle k=15$

$\angle l=41$

Side k=LJ=3.7cm

To find side j=KL:

By using sine rule,

We can write as

$\frac{SinK}{LJ} = \frac{SinL}{JK} = \frac{SinJ}{KL} \\\frac{Sin15}{3.7} = \frac{Sin41}{JK} = \frac{SinJ}{KL}$

Using property of triangle,

$\angle k+\angle l+\angle j=180$

$15+41+\angle j=180$

$\angle j=124$

$\frac{Sin15}{3.7} = \frac{Sin41}{JK} = \frac{Sin124}{KL}\\\frac{Sin15}{3.7} = \frac{Sin124}{KL}\\KL=3.7\frac{Sin124}{Sin15}\\KL=3.7\frac{0.8290}{0.2588}\\KL=11.85cm$

Thus,

The length of side j is 11.85cm

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3 years ago