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If AC equals 15 centimeters and BC equals 12 centimeters which does AB equal?
5
Triangle abc is a right triangle. If side AC equals 5 and side AB equals 10 what is the measure of side BC yes or no?
Yes, you can find the measure of side BC using the Pythagorean theorem. Since triangle ABC is a right triangle and if AC is one leg (5) and AB is the hypotenuse (10), you can calculate BC as follows: ( BC^2 = AB^2 - AC^2 ), which gives ( BC^2 = 10^2 - 5^2 = 100 - 25 = 75 ). Therefore, ( BC = \sqrt{75} ) or approximately 8.66.
If AB equals 10 and AC equals 18 and DE equals 5 and DF equals 9 and EF equals 11 what is the length of BC?
To determine the length of BC, we need more information about the relationship between points A, B, C, D, E, and F, such as the configuration of these points (e.g., are they on a straight line, a triangle, etc.). Without additional context or a diagram, we cannot calculate the length of BC based solely on the provided lengths of AB, AC, DE, DF, and EF.
What is the length of BC in the triangle ABC when AB equals 3 cm AC equals 5 cm and angle A is 57 degrees?
Use the cosine rule: a2 = b2+c2-2bc*cos A BC2 = AB2+AC2-2*AB*AC*cos A BC2 = 32+52-2*3*5*cos 57 BC2 = 17.66082895 BC = 4.20247887 cm in length
If AD equals 3x plus 5 AB equals 7x-3 and BC equals 8x-10 what is the value of x?
That depends on the value of CD and the perimeter of the quadrilateral out lined in the question
If AC equals 15 centimeters and BC equals 12 centimeters which does AB equal?
5
What is BC if AC is 5 and AB is 8?
AC=5 AB=8 A=1 B=8 C=5 BC=40
Triangle abc is a right triangle. If side AC equals 5 and side AB equals 10 what is the measure of side BC yes or no?
Yes, you can find the measure of side BC using the Pythagorean theorem. Since triangle ABC is a right triangle and if AC is one leg (5) and AB is the hypotenuse (10), you can calculate BC as follows: ( BC^2 = AB^2 - AC^2 ), which gives ( BC^2 = 10^2 - 5^2 = 100 - 25 = 75 ). Therefore, ( BC = \sqrt{75} ) or approximately 8.66.
If triangle AC equals 6 and BD equals 4 find AB?
If AC equals 6 and BD equals 4, then AB equals 5.
Triangle abc is a right triangle. If side AC equals 5 and side AB equals 10 what is the measure of side BC?
9_or_yes">9 or yesA+ = 12
If AB equals 10 and AC equals 18 and DE equals 5 and DF equals 9 and EF equals 11 what is the length of BC?
To determine the length of BC, we need more information about the relationship between points A, B, C, D, E, and F, such as the configuration of these points (e.g., are they on a straight line, a triangle, etc.). Without additional context or a diagram, we cannot calculate the length of BC based solely on the provided lengths of AB, AC, DE, DF, and EF.
What is the length of BC in the triangle ABC when AB equals 3 cm AC equals 5 cm and angle A is 57 degrees?
Use the cosine rule: a2 = b2+c2-2bc*cos A BC2 = AB2+AC2-2*AB*AC*cos A BC2 = 32+52-2*3*5*cos 57 BC2 = 17.66082895 BC = 4.20247887 cm in length
Triangle abc is a right triangle if side ac equals 5 and side bc equals 6 what is the measure of side ab?
If CB is the hypotenuse, then AB measures, √ (62 - 52) = √ 11 = 3.3166 (4dp) If AB is the hypotenuse then it measures, √ (62 + 52) = √ 61 = 7.8102 (4dp)
If AB 5 and BC 8 then AC?
If these are sides of a triangle then AC can have any value in the interval (3, 13).
In cirlce o radius op intersects chord ac in point b so that ab equals 5 units and bs equals 5 units this means that op is perpendicular to ac?
truee buddyy (;
Ab and ac are tangents to a circle with centre o and radius 5cmif ac equals 12cmfind the perimeter of quadrilateral aboc?
Since AB and AC are tangent to the circle O, it seems that they both are drawn from the same outside point A. As tangents to a circle from an outside point are congruent, AB ≅ BC. Also, a tangent is perpendicular to radius drawn to point of contact. So that OB and OC are congruent radii. Therefore, the perimeter of the quadrilateral ABOC equals to P = 2(12 cm) + 2(5 cm) = 34 cm.
In the given right triangle find the length of the hypotenuse AB if BC 6 and AC 5.?
The length is sqrt(61) units.
