Carrol Baldy asked, updated on June 14th, 2021; Topic:
segment

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The value of r is 9 and the **length of segment EF** is 55 units. Opposite sides are equal. Hence, the value of r is 9 and the **length of segment EF** is 55 units.

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Lastly, what is the length of the segment AB?

We have to measure its **length**. The scale is placed along the line-**segment** putting its zero (0) mark at A. We see the end B is at the 3 cm mark of the scale. So the **length** of the line-**segment AB** = 3 cm.

On the other hand, what is the length of segment NS? 4 Units

Moreover, what is the length of AC Brainly?

Answer: Option A is correct. The **length of AC** = 136 unit.

What are the lengths of line segments AB and BC?

**AB** = 10; **BC** = 28.

The **length** of this line **segment** is the distance between its endpoints A and B. So, a line **segment** is a piece or part of a line having two endpoints. Unlike a line, a line **segment** has a definite **length**.

The linear distance between the **two points** is the square root of the sum of the squared values of the x-axis distance and the y-axis distance. To carry on the example: the distance between (3,2) and (7,8) is sqrt (52), or approximately 7.21 units.

90 degrees. 152 degrees. I forgot how to do it, so I can't answer, but I'm almost 100% sure it cannot be **76** degrees, as you are supposed to use some kind of formula/theorem/postulate.

Answer: The correct option is 2. The **length of JG** is 5 **units**.

Answer: The **length of AC** is 18 ft.

Answer Expert Verified The pythagorean **theorem** states that in a right triangle, a² + b² = c². Half of the square is a right triangle as it is cut in the image. The hypotenuse is 2, which is c. It is a square, so a = b.

The intersecting chords theorem states that when two chords of a circle intersect, they form a pair of vertical **angles** (in this case **angle** DBE and ABC), and the measure of those **angles** (since they're congruent, it's the same) is equal to half of the sum of the two intercepted arcs.

Area of a Segment of a Circle FormulaFormula To Calculate **Area** of a Segment of a **Circle**

Area of a Segment in Radians | A = (½) × r2 (θ – Sin θ) |

Area of a Segment in Degrees | A = (½) × r 2 × [(π/180) θ – sin θ] |

The area of a rectangle (A) is related to the **length** (L) and width (W) of its sides by the following relationship: A = L ⋅ W. If you know the width, it's easy to find the **length** by rearranging this **equation** to get L = A ÷ W. If you know the **length** and want the width, rearrange to get W = A ÷ L.

In typography, **line length** is the width of a block of typeset text, usually measured in units of **length** like inches or points or in characters per **line** (in which case it is a measure). ...

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