Introduction to Online Stress Function Polar Coordinates Tutor

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Introduction to online stress function polar coordinates tutor: The stress polar coordinate system can be a 2-dimensional coordinate system. Stress in polar coordinates in which every point over a line or plane should be found out by between the distances from a fixed point to an angle from a fixed direction. Stress is the indispensable part of polar coordinates. The Displacements and stresses must be autonomous of angular location (θ) and there can be no twist (v θ must be zero). Overview for online stress function polar coordinates: The Tutor vista is one of the famous online web quest tutorial centers, in tutoring the tutor and the students can be communicated through the chat and help the audio from that the student clarifies (his/her) doubts. In the tutor vista online web quest tutorial canter tutoring is relates help to an academics subject like math, science and English or test preparation. * The fixed point (Equivalent to the source of the Cartesian or rectangular coordinate system) is known as the pole. * The rays from the poles over the fixed directions are known as polar axis. * The distance from the pole is called as the radial coordinate or radius in the system. * The angles should be the angular coordinates or polar angles. * The polar coordinates r and θ are specified in the terms of Cartesian coordinates by x = r cos θ y = r sin θ Here, r = radius distance between the origin. θ = the x-axis is counterclockwise angle. * The radius r in the terms of x and y will be, r = √ (x2 + y2) θ = tan-1(y/x) Here, ... ... middle of paper ... ...n polar coordinates: 1) Solving the subsequent rectangular coordinates to polar coordinate (3.5, 4.5) Solution: Given rectangular coordinates(x, y) = (7.8, 4.5) R2= 7.82+4.52 R2= 60.84+20.25 R2= 81.09 R=9.004 q =tan-1 [(y/x)] q = tan-1 [(4.5/7.8)] q = 29.98° The polar coordinates defined the (9.004, 29.98°) 2) Solving the subsequent rectangular coordinates to polar coordinate (1.5, 5.5) Solution: Given rectangular coordinates(x, y) = (1.5, 5.5) R2= 1.52+5.52 R2= 2.25+30.25 R2= 32.5 R=5.7 q =tan-1 [(y/x)] q = tan-1 [(5.5/1.5)] q = 74.74° The polar coordinates defined the (5.7, 74.74°)

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