Hand written plzzzz...asap i'll upvote thank you...plz asap y = 1.4M = 3.08プ8=20°%$ = 40°XConsider a slender body of revolution at zero angle of attack in supersonic flow with M..=3.0 as shown below. The semi-vertex angle is 80 = 40°. Calculate the pressure coefficientat the vertex and estimate the pressure coefficient at point A, where the body angle is 6 =20° using the method of local cones.

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Consider a slender body of revolution at zero angle of attack in supersonic flow with M.. = 3.0 as shown below. The semi-vertex angle is d = 40°. Calculate the pressure coefficient at the vertex and estimate the pressure coefficient at point A, where the body angle is 8 = 20° using the method of local cones.

Consider a slender body of revolution at zero angle of attack in supersonic flow with M.. = 3.0 as shown below. The semi-vertex angle is d = 40°. Calculate the pressure coefficient at the vertex and estimate the pressure coefficient at point A, where the body angle is 8 = 20° using the method of local cones.

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Engineering Drawing

Technical drawing has been around since ancient times. As in the ancient Renaissance, complicated drawings were created, including Leonardo da Vinci's drawing. Modern engineering drawing, including its specific orthographic projection with scale conventions, began in Europe (France) during the early stages of Industrialization. L.T. C. Rolt also made some of Marc's drawings for its block-making machinery (in 1799) that also may have contributed significantly to British engineering technology. Since he learned the art of presenting three-dimensional(3D) items in a two-dimensional(2D) plane, as we now term mechanical drawing. 

Question

Hand written plzzzz...asap i'll upvote thank you...plz asap

y = 1.4
M = 3.0
8
プ8=20°
%
$ = 40°
X
Consider a slender body of revolution at zero angle of attack in supersonic flow with M..=
3.0 as shown below. The semi-vertex angle is 80 = 40°. Calculate the pressure coefficient
at the vertex and estimate the pressure coefficient at point A, where the body angle is 6 =
20° using the method of local cones.

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