Sage-Tips

What is the value of P for which the points a 3 1 and BVP and C 7 5 are collinear?

Answer: Step-by-step explanation: For Collinear the area of triangle is 0. Therefore, for collinear points the value of “p” is 1/7.

For what value of p the points 5 1 1 P and 4 are collinear?

Points are collinear means the area of the triangle formed by the collinear points is 0. Therefore, the value of p = −1.

For what value of P are the points to 1 p 1 and three collinear?

Answer: The required value of p is 5.

For what value of a the point 3 a lies on the line represented by 2x 3y 5?

Here it is said that the point (3, a) lies on the line represented by the equation 2x – 3y + 5 = 0 . Thus the value of ‘a’ satisfying the given conditions is a = 11 3 .

For what value of P are the points 3 and 4/5 are collinear?

Answer: The value of p is -1 with the points (-3,9), (2,p) and (4,-5) being collinear.

What is the value of 15c 13?

The value of 15C13. = 16C3 = 16×15×14 upon 3×2 = 560.

For what value of P are the points 392 P and 4/5 are collinear?

For what value of p does the points are collinear?

question_answer Answers(1) Sol: If the given points A(2,1,) B(p,-1) and C(-1,3) are collinear, the the area formed by these points will be 0. ∴ p = 5.

For what value of P are 2p 1 13 5p 3 three consecutive terms of an AP?

Therefore, for p = 4 , these three terms will form an A.P.

For what value of P are the points (- 3 9?

What does it mean if three points are collinear?

It means that if three points are collinear, then they cannot form a triangle. Suppose, the three points P (x 1, y 1 ), Q (x 2, y 2) and R (x 3, y 3) are collinear, then by remembering the formula of area of triangle formed by three points we get; Example: Find if P (2, 3), Q (4, 0) and R (6, -3) are collinear points.

How do you find the slope of a collinear line?

The slope of the line basically measures the steepness of the line. Suppose, X, Y and Z are the three points, with which we can form three sets of pairs, such that, XY, YZ and XZ are three pairs of points. Then, as per the slope formula, If Slope of XY = Slope of YZ = Slope of XZ, then the points X, Y and Z are collinear.

What is an example of collinearity in real life?

You may see many real-life examples of collinearity such as a group of students standing in a straight line, a bunch of apples kept in a row, next to each other, etc. In geometry, two or more points are said to be collinear, if they lie on the same line.

What are the points that lie on the same line?

From the above definition, it is clear that the points which lie on the same line are collinear points. To understand this concept clearly, consider the below figure and try to categorize the collinear and non-collinear points. In the above figure, the set of collinear points are {A, D}, {A, C, F}, {A, P, R}, {Q, E, R} and {F, B, R}.