We are to find the equation of a circle conter at (7₁-6) and that is tangent to the line with equation 2n-37-19 = 0 Here the given point is (7,-6) and the given tongent line is 22-37-19=0 is The perpendicular distance from (7₁-6) to the line 2m-37-19 = 0 12(7)-3(-6)-191 = = √2+(-3)+ 114+18-19) So equation of the circle 2x-3y-19:0 √4+9 13 (x-7)~ + (9-(-6))² = (√13) ~ - Equation of the circle is, x² + y²-14x+12y + 72 =0 is √13 or x²-14x +49 + y²₁+12 7+36 = 13 or n²+ y²-14m +12y +49 +36-13 = 0 or, n²+y^²-142 +12y + 72 = 0 (7₁-6) 2. ends of The points A (-7,-4) and B (8,-1) are the diameter of a circle. a Center of the circle is (-7+8, -4++)) Radim = (-1/2)/² ) circle is of the √ (8-12 ) ² + (-1-(-3)* = √( 1² )² + (-1 + ²) ² = √(4) + (-+-)* = 1/² √225+9 = 1/2 √234 - 3-√26 2 Equation of the circle or x²-x+ ² + y²+ 5y + ²4 234 or, styên t5g 2 or m² + g²-n + 5y or, or, (x-1) ²+ (a-(-))² = (3-√2²) ² = A(-2-4) 234-1-25 ។ x²+²x+57 = 52 x²+x+57-52 = 0 0 (315)) 234 4 B (8,-1)
We are to find the equation of a circle conter at (7₁-6) and that is tangent to the line with equation 2n-37-19 = 0 Here the given point is (7,-6) and the given tongent line is 22-37-19=0 is The perpendicular distance from (7₁-6) to the line 2m-37-19 = 0 12(7)-3(-6)-191 = = √2+(-3)+ 114+18-19) So equation of the circle 2x-3y-19:0 √4+9 13 (x-7)~ + (9-(-6))² = (√13) ~ - Equation of the circle is, x² + y²-14x+12y + 72 =0 is √13 or x²-14x +49 + y²₁+12 7+36 = 13 or n²+ y²-14m +12y +49 +36-13 = 0 or, n²+y^²-142 +12y + 72 = 0 (7₁-6) 2. ends of The points A (-7,-4) and B (8,-1) are the diameter of a circle. a Center of the circle is (-7+8, -4++)) Radim = (-1/2)/² ) circle is of the √ (8-12 ) ² + (-1-(-3)* = √( 1² )² + (-1 + ²) ² = √(4) + (-+-)* = 1/² √225+9 = 1/2 √234 - 3-√26 2 Equation of the circle or x²-x+ ² + y²+ 5y + ²4 234 or, styên t5g 2 or m² + g²-n + 5y or, or, (x-1) ²+ (a-(-))² = (3-√2²) ² = A(-2-4) 234-1-25 ។ x²+²x+57 = 52 x²+x+57-52 = 0 0 (315)) 234 4 B (8,-1)
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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