A software designer is mapping the streets for a new racing game. All of the streets are depicted as either perpendicular or parallel lines. The equation of the lane passing through A and B is -7x + 3y = -21.5. What is the equation of the central street PQ?
A software designer is mapping the streets for a new racing game. All of the streets are depicted as either perpendicular or parallel lines. The equation of the lane passing through A and B is -7x + 3y = -21.5. What is the equation of the central street PQ?
In the cartesian plane OXY, we consider the lines with equation ax + 3y + 4=0 and x + 2ay + 7=0 with a as real parameter. Which of the following statements is true?
A. There exist a unique value for a for which the lines are parallel and distinct
B. A unique value of a exists for which the lines are coincident
C. Two values of a exist for which the lines are parallel
D. No value of a for which the lines are parallel
We consider 3 non-aligned points in the plane. How many lines can one find that are
exactly at the same distance from these three points
a ship leaves port at 1 pm traveling north at the speed of 30 miles per hour. At 3 pm the ship adjust its course 20 degrees eastward, how far was the ship from the port at 4pm. What law we will use to answer the problem
1.2 Make a sketch or a diagram of the first four -
(a) square numbers (2)
(b) triangular numbers (2)
1.3 Set up a number pattern with six terms each, for
(a) square numbers (3)
(b) triangular numbers (3)
1.4 Describe and explain the Pythagoras theorem for right angled triangles (5)
1.5 Sketch a detail example in real life of an application of the Pythagoras theorem (4)
Select the correct answer.
A software designer is mapping the streets for a new racing game. All of the streets are depicted as either perpendicular or parallel lines. The equation of the lane passing through A and B is -7x + 3y = -21.5. What is the equation of the central street PQ?
A. -3x + 4y = 3
B. -1.5x − 3.5y = -31.5
C. 2x + y = 20
D. -2.25x + y = -9.75
For circle H, JN = 3, NK = x, LN = 2, and NM = 6. Solve for x.
Study the following patterns and then extend them by drawing in the next two stages