- #1

squib

- 40

- 0

I'm assuming T= 2pi(l/g)^.5

A) If the ship moves upward with a constant velocity, the period increases.

velocity has nothing to do with l or g, so no change, so FALSE

B) If the ship accelerates upward, the period decreases.

This will cause a smaller g, and thus INCREASE the period, so FALSE

C) If the mass of the pendulum doubles, the period increases.

MASS is not considered here, so no change, so FALSE

D) If the ship accelerates downward at 9.8 m/s2, the pendulum will oscillate faster.

G will increase here, so the period will be smaller, and thus oscillate faster, so TRUE.

E) If the length of the pendulum is doubled, the new period will be: the square root of two times T0.

This seems true by the formula too... TRUE

Yet DE is not right. I even tried ADE in case a constant velocity outward (A) meant the force of gravity would lessen... but still no luck.

Any help here?