The shaded area of the figure below through an angle of 360° about the x-axis.
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Q: Determine the coordinates of the centroid of the shaded area. y
A: To determine the coordinates of Centroid of the shaded area.
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A: Solution:-Given that
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Q: Find the centeroid of the shaded area * ?.shown in fig y Dimensions in mm 45 -20 100
A: Consider the triangle as section 1, semi-circle as section 2, and complete circle as section 3.
Q: (m)t y 18 y= 0.9x+9 12 y= 0. 18x 0 1 3. 8. 10 x (m)
A: Let us analyse the question in step 2.
Q: Q3: Determine the x- and y- coordinates of the centroid of the shaded aera. 50 mm 40 30 mm mm 40 mm…
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Q: Determine the x-coordinate of the centroid of the shaded area by integration. y 1 28 27 34
A: We know that-X-coordinate of centroid can be calculated,x¯=1A∫abx.f(x)dxWhere, A is area of shaded…
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A: Given Data :vector vector Vector dot product formula is given byWhere, is the angle between them
Q: Find the angle between the planes x +y = 1 and 2x + y -2z =2
A: x+y=1 comparing it with A1x+B1y+C1z=d1A1=1, B1=1, C1=0, d1=1 direction ratio of normal=1,1,0…
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Q: Determine the x- and y-coordinates of the centroid of the shaded area. y - y = Y, - kx³ 300 mm 3 150…
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A: depth (h) = 2.80 m h = 1.76 m θ = 29.7o
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Q: 2. Given Right triangle ABC, C is the right angle, a = 5 &b = 12. Find A, B, and c.
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Q: 19. Determine the coordinates of the centroid of the shaded area. b b y = kx² x
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Q: Given the a = 4m, determine the centroid ( x, y) of the shaded area. x: y: a 3 3 a y a a
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Q: and c, angle 0 and .
A: Finding 'c' By Pythagoras theorem: c2=x2+y2 c=(3.42+2.52)1/2 c=4.22
Q: K 118 eb 21° 125 와 R = = 38° 58 130 ll
A: Given forces are, F1=125 lbF2=118 lbF3=130 lb The angles are, θ1=21°θ2=38°θ3=58°
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A: Detailed solution of this question is given in below steps.
Q: x= y² 2 cm 4 cm The y-coordinate (cm) of the centroid of the area bounded by the curve x = y, x-…
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Q: Determine the x-coordinate of the centroid of the shaded area by integration. y 14 19 --x 19 Answer:…
A: Solution:-
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The shaded area of the figure below through an angle of 360° about the x-axis.
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