The circles whose equations are Irl2 - 2r· (i + 2j) - 4 = 0 and...

The circles whose equations are Irl2 - 2r· (i + 2j) - 4 = 0 and Irl2 + 2r· (4i - 2j) + 6 = 0, intersect at the points A and B. Find

(a) the equation of the line AB, (b) the position vectors of A and B, (c) the equation of the circle through the origin and the points A and B, state its radius and the position vector of its centre.

Solutions

Expert Solution

If you have any doubt please post your comment. Kindly rate the answer accordingly.
Thank you.

Colby Messinger answered 1 year ago

Next > < Previous

Related Solutions

4. Show that the geodesics of a spherical surface are great circles, i.e., circles whose centers...

4. Show that the geodesics of a spherical surface are great circles, i.e., circles whose centers lie at the center of the sphere. For context, this a problem from Goldstein, Poole and Safko Classical Mechanics 3rd edition from a chapter about variational principles.

Give turing Machine for L= ai b2j ai b2j where i,j>=0. Also provide the logic, show...

Give turing Machine for L= a*i b*2j a*i b*2j where i,j>=0. Also provide the logic, show 1 or 2 strings for accept, reject .

Two wires in the form of circles with centers at (0, 0, ±a) and radii b...

Two wires in the form of circles with centers at (0, 0, ±a) and radii b are parallel to the X Y-plane. Each carries current / but the currents in the two wires flow in opposite directions. Calculate the magnetic quadrupole tensor for the system.

Solve the following system of linear equations: −p + q + 2r = 8 (1) p...

Solve the following system of linear equations: −p + q + 2r = 8 (1) p + q + 2r = 0 (2) 2q − 2r = 2 (3). The sum of the values of p, q and r of the solution is

1.) If A= 2i + 4j - k and B= i + 2j + 3k ,...

1.) If A= 2i + 4j - k and B= i + 2j + 3k , find the product of the two vectors. 2.) An airplane travels 209 km on a straight course at an angle of 22.5° East of North. It then changes its course by moving 100 km North before reaching its destination. Determine the resultant displacement of the airplane. 3.) Calculate the average velocity given 6.00 m and 8.00 m respectively and its time interval t= 2.00...

Let A = (3, 4), B = (0, −5), and C = (4, −3). Find equations...

Let A = (3, 4), B = (0, −5), and C = (4, −3). Find equations for the perpendicular bisectors of segments AB and BC, and coordinates for their common point K. Calculate lengths KA, KB, and KC. Why is K also on the perpendicular bisector of segment CA?

Differential Equations 22. Solve each of the following systems of equations. (c) (D-2)x=0; -3x+(D+2)y=0; -2y+(D-3)z=0 I...

Differential Equations 22. Solve each of the following systems of equations. (c) (D-2)x=0; -3x+(D+2)y=0; -2y+(D-3)z=0 I got x=c1e2t, y= 3/4 C1e2t + C2e-2t by using diffieq method d/dx(ye2t) = 3C1e2t....., but the right answer is x=4c1e2t, y= 3C1e2t + 5C2e-2t , z= -6C1e2t -2C2e-2t+C3e3t I want to know where 4 came from, and please do not use matrix system.

Question