GO ILW Three vectors a → , b → , and c → each have a magnitude of 50 m and lie in an xy plane. Their directions relative to the positive direction of the x axis are 30°, 195°, and 315°, respectively. What are (a) the magnitude and (b) the angle of the vector a → + b → + c → , and (c) the magnitude and (d) the angle of a → − b → + c → ? What are the (e) magnitude and (f) angle of a fourth vector d → such that ( a → + b → ) − ( c → + d → ) = 0?
GO ILW Three vectors a → , b → , and c → each have a magnitude of 50 m and lie in an xy plane. Their directions relative to the positive direction of the x axis are 30°, 195°, and 315°, respectively. What are (a) the magnitude and (b) the angle of the vector a → + b → + c → , and (c) the magnitude and (d) the angle of a → − b → + c → ? What are the (e) magnitude and (f) angle of a fourth vector d → such that ( a → + b → ) − ( c → + d → ) = 0?
GO ILW Three vectors
a
→
,
b
→
, and
c
→
each have a magnitude of 50 m and lie in an xy plane. Their directions relative to the positive direction of the x axis are 30°, 195°, and 315°, respectively. What are (a) the magnitude and (b) the angle of the vector
a
→
+
b
→
+
c
→
, and (c) the magnitude and (d) the angle of
a
→
−
b
→
+
c
→
? What are the (e) magnitude and (f) angle of a fourth vector
d
→
such that (
a
→
+
b
→
) − (
c
→
+
d
→
) = 0?
At point A, 3.20 m from a small source of sound that is emitting uniformly in all directions, the intensity level is 58.0 dB. What is the intensity of the sound at A? How far from the source must you go so that the intensity is one-fourth of what it was at A? How far must you go so that the sound level is one-fourth of what it was at A?
Make a plot of the acceleration of a ball that is thrown upward at 20 m/s subject to gravitation alone (no drag). Assume upward is the +y direction (and downward negative y).
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