Write a CER to report the relationship between the spring constant and the mass of a oscillation based on a graph.
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Write a CER to report the relationship between the spring constant and the mass of a oscillation based on a graph.
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- Use dimensional analysis to prove this equation and show how units are equivalent:The period T of a pendulum is the time it takes to move from one side to the other and back. A formula for the period is T=2πL32 where T is in seconds and L is in feet. Use 3.14 for π. Find the period of a pendulum of length 18 feet. (Type a decimal.)The period T of a pendulum is the time it takes to move from one side to the other and back. A formula for the period is T=2πL32 where T is in seconds and L is in feet. Use 3.14 for π. Find the period of a pendulum of length 50 feet.
- Can i get some help pleaseUse the dimensional analysis to show if the following equations below are dimensionally consistent: a. v = at 2 ( where v is the velocity, a the acceleration and t the time) b. v = PE/d ( where v is the velocity, PE is the potential energy and d is the distance )For questions 12-13 it ask to rewrite the equation to solve for the given variable, and for questions 15-18 it asks to determine the relationship between the variables indicated.
- In the following equations, the letters b, c, d, fand g are constants. Find the SI units of each constant. Equation: Units of Show work here: b: c: a. position: x(t) = bt* + ct³ + dt² + ft + g, where t is time d: f:. b: b. displacement: y(x,t) = b cos(cx – dt), where t is time and x is position d: b: C. current: I(t) = be-et, where t is time and / is current, measured in amperes (symbol A) c:You have a spring about which you know little, but with experimenting you discover that it extends 1 cm when a mass 41.15 is applied to it. How far would it extend if a mass 79.49 were applied? Give your answer in meters, not cm.