Ask a New Question
Search
Asked by
Eric
Triangle ABC is inscribed in a circle such that A and B are the endpoints of a diameter. CD is the altitude drawn to AB. If AC=15 and BD=16, compute the value of (AD*BC/CD)-3
Answers
Human Answers
2
AI Answers
0
Answered by
Mgraph
C is the right angle => triangles ADC and CDB are similar.
AD/AC=CD/BC =>(AD*BC/CD)=AC
Answered by
Eric
if I follow your work then
AC is 15 -3
Final answer 12
There are no AI answers yet. The ability to request AI answers is coming soon!
Related Questions
Related Questions
10
A triangle is inscribed in a circle. One side of the triagle has lenghth 12 cm, and the angle opposi...
A TRIANGLE IS INSCRIBED IN A CIRCLE SUCH THAT ONE OF ITS SIDES IS A DIAMETER OF THE CIRCLE.IF THE RA...
The triangle inscribed within square ABCD has, as its base, side AD, and has a height of 6 cm. If t...
ABC is a triangle inscribed in a circle centre O..angle ACB =40¡ã and line And =xcm.calculate the ra...
Triangle ABC, inscribed in a circle, has AB = 15 and BC = 25. A tangent to the circle is drawn at B,...
$\triangle{DEF}$ is inscribed in circle $G$. In circle $G$, $\angle DFE = 60^\circ$. If the circum...
Triangle ABC is inscribed within a circle and has diameter line AB , with the inscribed angle...
Triangle LMN is inscribed inside a circle with diameter LM ; the inscribed angle is N . The angl...
Triangle DEF is inscribed in circle G. In circle G, angle EDF=29 and arc DF has a measure of 132. I...
Triangle LMN is inscribed inside a circle with diameter LM and the inscribed angle at N ....