Question
The angle between π΄β = β(24.0 m)πΜ+ (32.0m)πΜ and the positive x axis is
The angle between π΄β = β(24.0 m)πΜ+ (32.0m)πΜ and the positive x axis is:
A) 29.2
B) 36.9
C) 53.1
D) 61.1
E) 127
Answers
What are best answers and total votes?
Guide On Rating System
✅
Best Answers -
Rating provided by student who posted the question
Total Votes -
Sum of votes provided by verified experts based on their
assessment of the answer. For example, total votes of 2
means 2 verified experts have approved the answer.
In most cases Best Answers have also the most Total Votes but when
this is not the case, kindly review the feedbacks from verified experts
and decide which answer to take.
✅
Best Answer
No Votes
Vote
SignIn to Vote
Vote
Vote
Loading...
Koala Tutor
Koala Ai Support
To find the angle between π΄β and the positive x-axis, we need to use the arctan function:
ΞΈ = arctan (magnitude of y-component / magnitude of x-component)
In this case, the y-component is 32.0 m and the x-component is -24.0 m. Since the x-component is negative, we need to take that into account when calculating the angle.
ΞΈ = arctan (32 / 24) = arctan (4/3) = 53.1 degrees
Therefore, the angle between π΄β and the positive x-axis is C) 53.1.
Related Questions
Physics : vector
A ball is thrown with an initial velocit
Determine the type and magnitude of elec
Briefly explain where a battery gets its
An alternator drives current through the
An alternator drives current through the
What force is slowing the magnetβs fal
If the strength of the electric field is
If the amount of charge on the particle
The atoms move in a circular path becaus