Find the overlapping area of two equations also give its geometrical representation: u^2+v^2=n, u^2+(v-√n)^2=1 Where n is your arid number for example if your arid number is 19-arid-1234 then n=1234.

Find the overlapping area of two equations also give its geometrical representation: u^2+v^2=n, u^2+(v-√n)^2=1 Where n is your arid number for example if your arid number is 19-arid-1234 then n=1234.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter9: Systems Of Equations And Inequalities

Section: Chapter Questions

Problem 39RE

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Question

(a) Find the overlapping ^area of two equations also give its geometrical representation:

u^2+v^2=n, u^2+(v-√n)^2=1 Where n is your arid number for example if your arid number is 19-arid-1234 then n=1234.

(b) Find the points that touch the x axis of curve v=u^2+pu+(n+1). Where n is your arid number for example if your arid number is 19-arid-1234 then n=1234. Also find the equation of lines at that points give geometrical representation

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