in the fig AB=10, find AC&BC
Attachments:
Answers
Answered by
1
Answer: sinC=AB/AC
then
sin30°=AB/10
sin30°=1/2. then
1/2=AB/10
AB=10/5
AB=5
similarly
cosC=BC/AC
cos30°=BC/10
cos30°=√3/2
(√3/2)×10=BC
BC=5√3
Answered by
0
Step-by-step explanation:
In ΔCAE
CF/CE = CD/AC
CD/AC = 2.5/6 = 25/60
⇒ CD/AC = 5/12 ------ 1)
Let CF = 5x and CE = 12x
In ΔCAB,
CE/BC = CD/AC
CD/AC = 6/BC ------ 2)
From equation (1) and equation (2)
6/BC = 5/12
⇒ BC = (12 × 6)/5
⇒ BC = 72/5
⇒ BC = 14.4
Similar questions