If you are a student out there who wants to test your knowledge as you practice reasoning about triangle and quadrilateral properties then take a shot at this quiz. It will not only test your knowledge but also boost your understanding
Questions and Answers
How many countereaxamples do you need to disprove a conjecture about a geometric relationship?
Amy drew the diagram below and made a conjecture. "Midsegments in a triangle _____ form(s) 4 equal triangles. Which word completes Amy's conjecture?
The midsegments of a quadrilateral always form a
Which conjecture is correct?
The diagonals of a trapezoid always intersect to form two pairs of equal line segments
The diagonals of a quadrilateral always form angles that are supplementary when adjacent
The diagonals of a rhombus are always equal and bisect each other
The diagonals of a parallelogram always form angles that are 90 degrees
Ever wondered how much do you understand when it comes to cause and effect? It is a known fact that for every action there is a reaction, be it in physics or social. The quiz below will see how accurately you understand...
There are a lot of ethical dilemmas that people can find themselves in, and they need to make a decision that not only affects them but those around them. Below is a personality assessment test that is designed to help you get a...
You are single and in your late 20’s. On your way home from filing bankruptcy, you meet a homeless man on the street that hands you a lottery ticket. He claims that he found it on the ground and wouldn’t know how to use it. You thank him and go on your way. Later, you find out that the lottery ticket was a winner and is now worth $500,000. You:
Directions: ln each of the question-sets below are two/three statements followed by two conclusions numbered I and II. You have to take the given statements to be true even if they seem to be at variance with commonly known facts and then decide which of the given conclusions logically follows from the given statements, disregarding commonly known facts. Give answer
Statements: All stars are bottles.
Some bottles are papers.
No paper is a calendar.
Conclusions: I. All stars being papers is a possibility:
II. No calendar is a bottle.