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There are two straight lines, which intersect. Can we draw a straight line which doesn’t belong to the plane, to which given lines belong, through the intersection point? Explain your answer.
Shown are the percent frequency distributions of job satisfaction scores for a sample of investment banking executive managers (IB) and investment banking financial advisers. The scores range from a low of I (very dissatisfied) to a high of 5 (very satisfied).
a. Develop a probability distribution for the job satisfaction score of an executive manager.
b. Develop a probability distribution for the job satisfaction score of a financial adviser.
c. what is the probability an executive manager will re
Surface squares of two spheres refer as m:n. How do their volumes refer?
How many symmetry planes a regular (a) octahedron, (b) dodecahedron, (c) icosahedron has?
On the chessboard (8x8) all field centers are marked. Is it possible to break the board into the parts with thirteen straight lines so that within each of these parts there was no more than one marked point?
Five points are located within an equilateral triangle with the sides of 1. Prove that the distance between each pair of them is less than 0.5.
Nodes of the infinite checkered paper are painted in two colors. Prove that there are two horizontal and two vertical lines which intersect in the points of one color.
Is it possible to locate 1000 segments on the plane so that each segment at both ends can be rested strictly inside other segments?
N points and the middles of all segments with endpoints in them are marked on the plane. Prove that the amount of marked points is not less than (2n - 3).
I can not do this question, please help. For any triangle ABC, prove that c^2=(a+b)^2[1-k^2cos(1/2)C].
