Find the magnitude of the resultant of the concurrent forces of 8 N, 12 N, 15N and 20 N making angles of 30°, 70°, 120°and 155° respectively with a fixed-line.
Don't spam
Answers
Answered by
4
Answer:
Refer to the attachment sister ........
Tum se milkar dil ka h jo haal kya karein...
Ho gya h kaisa ye kamal kya karein ....
Soch rhi hun kis ke liye sing karun ye song... .xD...
Attachments:
Answered by
2
Answer:
The resultant of two vectors:
P and Q is given by
r = \sqrt{p2 + q2 + 2pq \cos(θ) }
r=p2+q2+2pqcos(θ)
where, P and Q are magnitudes of two
vectors and θ is the angle between two
vectors.
Here θ=? P=8N Q=15N R=17N
Therefore,
17 = \sqrt{ {8}^{2} + {15}^{2} + 2 \times 8
\times 15 \ \cos(θ) }17=82+152+2×8×15 cos(θ)
289= 64 + 225 + 240 cosθ
289= 289 + 240 cosθ
289 - 289 = 240 cosθ
cosθ = 0
Step-by-step explanation:
PLZZ MARK AS BRAINLIEST(and thanks for the answer)
Similar questions
Math,
2 months ago
English,
2 months ago
Science,
2 months ago
Geography,
5 months ago
Computer Science,
5 months ago
CBSE BOARD XII,
11 months ago