-6 Consider the function f(x) = 2 cos(x) shown in the graph below, with a restricted domain of x = [-2π, 2π]. -2 i. Calculate the definite integral of the shaded region: TU Z f(x) dx

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A: topic- similar triangles

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A: We need to find the value of t.

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A: Given

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Q: Differentíal

A: Follow the procedure given below.

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Q: 4. Find the volume of the given figure below. If L = 9cm, W = 14cm, and V = 6cm E V 45 60° w

A: Solved below.

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Q: If A = 3ai +4j-k and B = 4i+j-3k, find the value of a if A normal to B.

A: When two vectors are normal to each other then their dot product is zero.

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A: This is a problem related to intersection of the line. Based on the general formula and concepts we…

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A: Question- ∠A and \angle B∠B are supplementary angles. If m\angle A=(6x-30)^{\circ}∠A=(6x−30)∘ and…

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Q: 82. 80. 5 10 8 15 | 091 W 18 6 81. 83. 21 6 14 14 10 X i 8 r 8 inbey nop 80. W=_ 81. r= 82. t= 83.…

A: According to the company rule we can answer only first three sub parts and rest can be reposted.

Q: 38. Find the area of the composite figure. 14 cm 25 cm 11 cm

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Q: Calculate the arc length of the unshaded region. [40] C 4 ft O 54/9 ft O 19.3 ft O 19.4 ft P 80°

A: The shaded region has radius r=4 and angle θ=80°

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A: We can find the required answer in the following steps.

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A: For an arc length s, area of sector A, and a central angle θ of a circle of radius r, find the…

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A: Given query is to find the correct option for the function.

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Q: 9. Can one line be perpendicular to two other lines that intersect? Ex- plain.

A: It is possible in three dimensional geometry but its impossible in two dimensional geometry.

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A: Rank of a matrix is the number of linearly dependent row in the matrix.

Q: Based on the geometry below if p =1

A: Solution of the problem as follows

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A: We want to find out the equation of the parabola.

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Q: Let A = 4 7 1 B= |-8 2 2 1 A .B = ?

A: Given problem:-

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Q: For problems 12-14, refer to circle O with m AB = 12.) The measure of ZABC is: a. 100 b. 90 c. 80 d.…

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Q: The coordinates of the vertices of a triangle are K(-6, 1), R, (5, 0), and S(-2, -3). Find the…

A: The question can be solved using the concept of distance formula.

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