In the theory of relativity, the Lorentz contraction formula              ______________L =L0 √ 1 - v2/c2 expresses the length L of an object as a function of itsvelocity with respect to an observer, where L0 is thelength of the object at rest and c is the speed of light. Find limv->c Land interpret the result. Why is a left-hand limitnecessary?

Q: -3(4x + 3)+ 4(6x+1) = 43 %3D

A:

Q: What is the value of d in the function below if the function is in the form f(x) = a tanx + d

A: Here the value of f(x) is given at some points. Using this value we can find the value of 'd'.

Q: B₂(T) 2hv³/c² ehv/kT - 1

A: Given : Plank function BvT=2hv3/c2ehv/kT-1 We have to calculate the   frequency maximum i.e. vmax

Q: Find the vertical asymptotes of the given function. (Let n represent an arbitrary integer.) y = 2…

A: Just note that secant and cosine are reciprocal of each other.

Q: Em tan(x) does not exist when I-X 0.- 210 O √2 2 O the limit exists for any c O O c = √3 R2 C=-

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Q: Find the limit of the transcendental function. (If an answer does not exist, enter DNE.) cos(20)…

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Q: The number of hours of daylight H in a certain area is approximately given by the function H(t) =…

A: NOTE: Refresh your page if you can't see any equations. . .............(1) the period of the…

Q: The theory of reala tivity pre dicts that an object'whose is at rest will appear heavier when mowina…

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Q: Let T3 be the Maclaurin polynomial of f(x) = e*. Use the Error Bound to find the maximum possible…

A: The Maclaurin series can be calculated using Taylor's series with a=0. The formula for the Maclaurin…

Q: [2-2x] = 2 with an & = .01, 6= O this is not the limit O -0.02 O 0.02 O 0.005

A: Let means that for every >0, there exists a >0, for that for every real x,  when ever,

Q: 2. Find the exact limit. Assume a is a constant. SHOW WORK!!! sin(nx) sin(ax) lim 3x2

A: Limit of a function

Q: In deriving three point formulas, we use Lagrange polynomial. The derivative of L, at xo is: Select…

A: Lagrange Polynomial:

Q: 1. Alice is about to sled down a snow-covered hill as shown below. The hill is so slippery that…

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Q: How many of the following 4 basic functions have a tanget line at x = 0 _________________  Hint:…

A: y=x is a line itself. We can not draw tangent to it.

Q: A patrol car is parked 55 feet from the long warehouse . The revolving light on top of the car turns…

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Q: Find the maximum of the objective function C = 4x + 10y subject to the feasibility region below. 12…

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Q: 9. 10. = −2 sin (x + 1) + 1, the transformations applied are: For the function f(x): TT a)…

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Limits

When it comes to calculus, limits are considered to be a very important topic of discussion. The main importance of limit lies in expressing the value of a function as it gets closer to a certain value. Also, limits can help you to understand other topics, such as continuity and differentiability better. In a broader sense, every calculus notion is a limit. Other branches of calculus have also been derived from limits.