A regular hexagon is rotated about a centrally located point (as shown). A regular hexagon has a point in the center. An arrow goes counterclockwise around the hexagon. How many rotations are needed to repeat the given hexagon, vertex for vertex, if the angle of rotation is the following? (a) 40°   (b) 45°   (c) 120°   (d) 270°

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A: sum of all angles of triangle = 180°

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A: here given a design. to evaluate what types of polygons contain in design.

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Q: (a) 143°

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A: We solve this with the help of the angle of rotation of Pentagon.

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A: Calculus Question

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A: To solve the following

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A: Given  ∆FXY is rotated and translated to a new location and named ∆ABC.

Q: In the triangle show below sec 0 is A В

A: Solution:-

Q: Figure 1 Figure 2

A: in figure 1) Both of the shapes have some hollow parts in their internal area which shows the some…

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Q: Find the remaining sides of a 30° - 60°- 90° triangle if the longest side is 10. 3 3/3 4, 4/3 O 3,…

A: Given that The longest side is 10. To find The remaining sides of a 30°-60°-90° triangle

Q: Suppose we have a triangle with A 40°, B= 60° and c = 4. Then a =

A: Sum of interior angles of a triangle is 180 degrees