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Answer :
Answer:
c. 7.8
Step-by-step explanation:
times 250 by 1200
then divide 43560 by the answer to the prehious equation
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Final answer:
To express the vector with a magnitude of 3 and a direction of 340 degrees counterclockwise from the positive x-axis in component form, use the cosine for the x-component and the sine for the y-component of the angle. Compute Ax = 3 * cos(340°) and Ay = 3 * sin(340°) to obtain the component form.
Explanation:
To write a vector in component form that has a magnitude of 3 and points in a direction 340 degrees counterclockwise from the positive x-axis, we can use trigonometric functions. The x-component (Ax) can be found using the cosine of the angle (cosθ), and the y-component (Ay) can be found using the sine of the angle (sinθ).
If θ = 340°, then:
Ax = A cos(θ) = 3 * cos(340°)
Ay = A sin(θ) = 3 * sin(340°)
The calculated x and y components represent the vector in component form.
As 340° is equivalent to -20°, we can also calculate:
Ax = 3 * cos(-20°)
Ay = 3 * sin(-20°)
The resultant component form of the vector is thus (Ax, Ay).