Question 2 A is a fixed point on a circle centre O, radius 1 cm. P is variable point which moves around the circle with a constant speed of one revolution per second such that ZAOP=0. (a) Show that de == = 27 radians per second. dt

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A: Solving the problem

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A: First we will draw the Quadrilateral .

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A: To construct a segment that is the mean proportional between two given segments, let's call the two…

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A: Area of equilateral triangle=√3a2/4We have side = a = 9 in

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A: A cylindrical can is to have a volume of 675 mL. To determine the dimensions of a can with a minimum…

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Q: J K X 34 27° L

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A: In this question , we will find the total cost of the shipment  .

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A: Since you are asking question with multiple subparts. So, we are answering only the first three…

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A: The figure shows tangents over circle.

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Q: 400 sin 30° - 25 24. 24/ 4. Two cables are tied together at C and are loaded as tension in cable AC…

A: External force, F= 500N

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A: **As per our guidelines, we are supposed to answer only one question at a time. Since you have…

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A: The slope of a line passing through the points ,   is

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A: To find the area of the following triangle.

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A: We have to prove LHS=RHS

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Q: The vertices of a quadrilateral are M(-1, 1), N(1, -2), 0(5, 0), and P(3, 3). Which statement…

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Q: SOLVE STEP BY STEP We know that in the figure Q MQ, PQ & NQ & MQ = NQ. SHOW THAT AND is isosceles

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A: Equation of the cone is Radius = circumference = density =  Total length in y = 2-1 =1Center of mass…

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Q: In A ACE, G is the incenter. If BG = 4(x − 3) + 6 and GD = 5(2x − 6), find GF. C A B GD F E

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A: The solution is shown in step-2

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A: Formulas we use surface area of sphere =volume of sphere =Here r is radius of the sphere

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A: To find the image of the triangles ABC under the specified transformations, we need to follow these…