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For the following functions f(x, t), which one are waves? For the ones that are waves, write down the speed of the wave

Posted: Sat Jul 02, 2022 7:07 pm
by answerhappygod
For The Following Functions F X T Which One Are Waves For The Ones That Are Waves Write Down The Speed Of The Wave 1
For The Following Functions F X T Which One Are Waves For The Ones That Are Waves Write Down The Speed Of The Wave 1 (26.37 KiB) Viewed 52 times
For The Following Functions F X T Which One Are Waves For The Ones That Are Waves Write Down The Speed Of The Wave 2
For The Following Functions F X T Which One Are Waves For The Ones That Are Waves Write Down The Speed Of The Wave 2 (50.98 KiB) Viewed 52 times
For The Following Functions F X T Which One Are Waves For The Ones That Are Waves Write Down The Speed Of The Wave 3
For The Following Functions F X T Which One Are Waves For The Ones That Are Waves Write Down The Speed Of The Wave 3 (46.29 KiB) Viewed 52 times
For the following functions f(x, t), which one are waves? For the ones that are waves, write down the speed of the wave and whether the wave is moving leftward or rightward. (10 points) (a) f(x, t) = 10 exp(30x - 15t²) (b) f(x, t)=-3 cos(2x² - 41²) (c) f(x, t) = 10√x+t (d) f(x, t) = 10 tan(r + t exp(x - 1)

Two small (green) objects, each of mass m, are separated by a solid, massless rod of length L. They are located so that one of the objects is located at a distance of r away from the center of a uniform spherical planet with mass M (see figure). M r m L m Assume that mn is very small so that you can ignore the gravitational force between the two small (green) objects. Is the rod being compressed, stretched, or neither? If compressed/stretched, calculate the magnitude of this deformation force on the rod. If neither, explain clearly why. (15 points)

Planet 1 has mass M₁ and radius R₁. Planet 2 has mass M₂ and radius R2. The two planets are a distance of L apart, measured from surface to surface: An object is launched with some initial speed from the surface of Planet 1 directly towards Planet 2. For this problem, assume that Planets 1 and 2 are stationary. (20 points) (a) At what initial speed must the object be launched so that it reaches the surface of Planet 2 with zero speed? (b) Derive an inequality between M₁ and M₂ that represents when (a) can occur. (c) Show that, using your result in (b), if R₁ = R2, then M₁ must be greater than M₂.