10n - 16 = 2(5n-8)] 15n + 25
2 answers:
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The solution to the questions are:
- The value of
. As a consequence, the radius of the circle is equal to the length of the segment AB.
- AB = BC =CA = R. As a consequence, the radius of the circle is equal to the length of the segment AB.
- The perimeter of the hexagon is equal to r times 6. As a result, the number 6r represents the hexagon's perimeter.
- P=6.28r. As a result, the diameter of the circle is a fraction of a unit bigger than.
- P=6.28r. As a result, the diameter of the circle is a fraction of a unit bigger than.
1) Generally, the equation for m∠ACB is mathematically given as
CA= CB
CA = radius of the circle
Therefore,
∠CAB =
the sum of all the angles of a triangle
the sum of all the angles of a triangle is 180°
The value of .
2. What is the length of segment AB?
In the same manner, as in ACB, all of the angles are the same. As a result, we may say that the triangle has equal sides.
In a triangle with equilateral sides, each of the triangle's three sides has the same length.
AB = BC =CA = R
As a consequence, the radius of the circle is equal to the length of the segment AB.
<h3>3. What is the perimeter of the hexagon?</h3>The formula for calculating the hexagon's perimeter is 6a, where an is the number of sides in the hexagon.
The circumference of the hexagon is equal to 6 times a.
The circumference of the hexagon is equal to six times each side (AB)
The perimeter of the hexagon is equal to r times 6.
As a result, the number 6r represents the hexagon's perimeter.
4. The perimeter of the hexagon is 6r the circumference of the circle.
- the perimeter of the hexagon = 6r
- the perimeter of the circle =
P=2*3.14*r
P=6.28r
As a consequence of this, the hexagon's perimeter is less than the diameter of the circle.
5. The circumference of the circle is 6.28r.
the perimeter of the circle =
P=2*3.14*r
P=6.28r
As a result, the diameter of the circle is a fraction of a unit bigger than.
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