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AC = 6.28 feet.
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In circle P BC 24 ft. What is the length of mc087-2.jpg?
AC = 6.28 feet.
In circle P BC equals 24 what is the length of arc ABC?
The length of the arc of ABC is 22pi. You can get this answer by completing this equation 330/360*24pi, which will give you 22pi.
In circle P bc 24ft what is the length of BAC 3p 6p 12p or 24p?
The length of BAC in a circle P where BC is 24ft is 3p and not 6p 12p or 24p.
Given Circle D find the length of segment DB if the measure of segment DE 25 units and the measure of segment BC 24 units?
7
In circle A below the radius is 3 and BC is tangent to the circle. Find BC?
Not enough information has been given to find the tangent BC but it will be perpendicular or at right angles to the radius of the circle.
In triangle abc what is the length of bc?
A triangle has 3 sides and so the length of bc will depend on its perimeter.
Find the length of each sideside ab and bc differ in length by 10cm and the side ac and bc differ in length 3cmfind the lenght of each sideperimeter of a triangle abc is 103cm?
Find the length of each sideside ab and bc differ in length by 10cm and the side ac and bc differ in length 3cmfind the lenght of each sideperimeter of a triangle abc is 103cm?
In a circle chord AC has a length of 6 If the length of arc ABC is equal to one-sixth of the circumference of the circle what is the area of the circle?
The triangle ABC is an equallateral triangle since angle ABC is one sixth of 360 degress of the circle and the angles BAC and BCA are equal of the remaining 180-60=120 degrees. With radius BC (or BA) being 6; the areaof the circle is pi (r)squared; 36 piArea of the circle is 36piMalcolm Lowe
Why do you sometimes need to use pi when solving problems in math?
You have to use pi bc the circle full length is 3.14 but that is a regular term people use to multiple without a calculator
How do you construct a triangle when the only measurements given are the length of the sides?
Draw a horizontal line AB equal to one of the side lengths. From A draw an arc of a circle of radius one of the remaining lengths. From B draw an arc of a circle of radius the third length. Where the arcs intersect is point C. Join AC and BC. Voila!
Find the length of arc BC?
26.17
What does BC stand for in a mechanical blue print?
Bolt Circle
