Rational Reasoning IMathAS Asse XThe Diagram Below Shows Two V+->A imathas.rationalreasoning.net/assessment/showtest.phpE AppsM GmailO YouTubeМapsH 100 Final (Orego...DashboardO Rational Reasoning..b Answered: A circle i.4| Y3–12.3.45.2-3a. Consider vector u from above. Write this vector in both component form and polar form.• Component form: <5,3>Previewo Polar form: <5.83,30.96>Previewb. Consider vector v from above. Write this vector in both component form and polar form.o Component form: <-3,3>Previewo Polar form:Preview. Invalid notation.Enter a vector [more..]Hint: your answers should be in the form "< #, # >". For the polar form, you do not need to enter a degree symbol.3:31 AMO Type here to search1.12/6/2020

For u→, the origin point is (0,0) and the final point is (5,3). Thus, u→ in component form is, u→=x,y=5-0,3-0=5,3 Convert it to polar form. r2=x2+y2 Substitute 5 for x and 3 for y in the above equation. r2=52+32r2=25+9r2=34r=5.83 Determine the angle. tanθ=yx Substitute 5 for x and 3 for y in the above equation. tanθ=35θ=tan-10.6=30.96 Thus, u→ in component form is, r,θ Substitute the values. 5.83,30.96 For v→, the origin point is (5,-4) and the final point is (2,-1). Thus, v→ in component form is, v→=x,y=2-5,-1--4=-3,-1+4=-3,3 Convert it to polar form. r2=x2+y2 Substitute -3 for x and 3 for y in the above equation. r2=-32+32r2=9+9r2=18r=4.24 Determine the angle. tanθ=yx Substitute -3 for x and 3 for y in the above equation. tanθ=3-3θ=tan-1-1=-45 Thus, v→ in component form is, 4.24,-45