Quadrilateral PQRS is inscribed in the circle below. Write a two-column proof to prove that if 2. mQRS = mRSP, then m/Q. Show all work. m/P = 1 2 K R

Q: Find the area of the parallelogram determined by v = (9, 0, 0) and w = (0, 10, 5). (Use symbolic…

A: Given vectors are  v = 9, 0, 0  and  w = 0, 10, 5                         v × w = ijk9000105…

Q: Solve a differe

A: Step 1:Given differential equation:y(4)−16y=0We have to find the general solution of the given…

Q: J. X-2)D xy-xZ The formula below gives the sum of the degrees, S, of the interior angles of a…

A: 8.  Option F will be the right answer. 10. Slope = 12/9             =4/3

Q: A В C 3X +4 5X - 6

A: B is the midpoint of AC⇒ AB=BC

Q: What is the exact distance between the two points in simplest form? -4 -2 9.22 5√/17 85 √85 X

A:

Q: In the example above, what is the Manhattan distance?

A: To determine- The Manhattan distance between 1,3 and 3,6.   Formula Used-  The Manhattan distance…

Q: 4 + 4+2 +5= } 6 cm 4 cm ! 1 } 1 3 cm t {

A:

Q: The pentagons JKLMN and PQRST are similar. Find the length x of TP.

A:

Q: The lengths of the diagonals of a rhombus are 2x and 8x. What expression gives the perimeter of the…

A:

Q: L 2. Parallelogram PQRS is a square. The length of side PQ = 2x + 8 and the perimeter of ABCD = 96.…

A: Given that PQRS is the square Length of PQ = 2x + 8 cm Perimeter of PQ = 96 cm We have to find the…

Q: State which theorem you can use to show that the quadrilateral is a parallelogram

A: 8.) Given that,  the figure is quadrilateral We can use this above theorem Theorem:-  If the…

Q: /14 5g0 Y K.

A:

Q: Find the area of a triangle PQR, where P = (6, 3, 5), Q = (0,4, -3), and R=(-6, -1, - 5)

A: As we know that; The expression for the area of the triangle PQR is: A=12PQ→×PR→   Given: P=6,-3,-5,…

Q: Find the cube roots of unity. Select one: O a. 1. - 1 V3 V3 | 2. 2 2. O b. V3 +i 2. 1. V3 1, - - - |…

A: The cube roots of unity is required i.e. we have to find the values of  13

Q: Solve for X and label Solutions. x-1+5=x-4 extrancaus any

A:

Q: Compute the area of the triangle. T = = ||OP x oQ|| = |(36, -36, 36) || = II ト

A:

Q: Point G(6,3) is located on segment JK three fourths of the way from J to K. IfJ has coordinates…

A: Apply sengent of line formula to find co ordinates of K