-1 Determine lim tan Explain geometrically. х.

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A: To evaluate the limit limx→0tan(x)x limx→0tan(x)x=tan(0)0                =00 This is of the…

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A: Given that, limx→0cos(x2)-17x3 By using limx→0cf(x)=climx→0f(x), where c is constant.…

Q: 1. x² tan( + 47) + 2 tan-1x lim =? (a) 1 (b) -2 (c) -1 (d) (e)

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Q: - What is lim tan(x)? Why? 2

A: To Find: We need to calculate the limit of tan(x) when x approaches (pi/2) from the positive or…

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Q: Q1: limx→n tan(x) is X-T

A: The given function is tanxx-π. Evaluate the limit as follows. limx→πtanxx-π=tanππ-π=00 Since 0/0 is…

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A: We need to evaluate: limθ→0cos(6θ)tan(6θ)θThis is of the indeterminate form 00So, we shall apply the…

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Q: b→-∞ J tan- ((b+3)/4) None of these tan (3/4) d0 lim b→-∞ tan-! ((b+3)/4) sec- (3/4) do b→-…

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Q: (:) -*) Evaluate: lim 1 ба" sin 6.

A: Topic-limit calculation

Q: Evaluate lim (sin z)an. 10.

A: **As per our guidelines we are allowed to answer only one question at a time. Kindly please re-post…

Q: tan r 1 The value of lim is Select one: O a. а. е O b. 1 O C. -1 O d. 0 /-

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Q: Evaluate using substitution.

A: To evaluate, limx→0tan-1ex

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A: To find the limit (x tends to infinity) xsin(2/x)

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Q: 2. tanx カイ Lim (3, 주 so +1 wi7

A: Explanation of the solution is given below...

Q: Q\ Find lim tan(x)cos(x) O 2 -1

A: The given limit is of the form ∞0 form. Let L=limx→π2-tan xcos x⇒ln L=ln limx→π2-tan xcos x…

Q: tan (x – 2) sin(r – 2)4 Evaluate: lim -

A: we want to find the value of limit   limx→2tan2(x-2)sin(x-2)4

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A: L =limx→0(tanxx)1x2 1∞ form

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Q: tan 3x Find limx-0 5x

A: The detailed solution is as follows below:

Q: Evaluate: tan(5r) a) lim 12z b) lim (cot(8) + csc(0))

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Q: 25. - lim (tan x)*om

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Q: Question 21 Evaluate: lim,o sin () -1 37

A: 21. We need to evaluate the following limit limx→0sin-13x2

Q: 4- Find lim,: ( -) 10 20 (You cannot use numerical table method). tan(2)-1 tan?(2)–1)

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Q: Evaluate: lim, 0 cos 2a

A: To evaluate the limit

Q: [3sin(θ)*cos(θ) - θ]/ [tan(θ) - θ]   lim θ -> 0

A: Let  f (θ) = [3sin(θ)*cos(θ) – θ] / [tan(θ) – θ].Find the limit of the function as θ approaches 0.

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Q: Prove lim sin (t)

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Q: EXAMPLE 2 sin 0 Using lim cos h - 1 1 Show that (a) lim h

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Q: Evaluate: lim sin(2x) A) 2

A: Given that: limx→5π6sin(2x)

Q: What is lim 0 tan(x) Select one: O a. 0 O b. 1 О с. 2

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Q: Why does lim sec x = – o? How is this related the triangle in the drawing below? Explain. Adjacent

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Q: tan 2x 27. lim x→0

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Q: limr→(1 − )tan =N x

A: Concept: Limit of a function: Think about the f function (x). X must have values ​​close to the…

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A: We use the properties of limit and L'Hopital's Rule to find the limit in the given question.

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A: Given : The limit is limx→0 x sin 1x .

Q: 4. Evaluate lim (cos x) ¹/2². 2-0

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