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Examples of deductive reasoning in geometry?
Law of Syllogism If p->q and q->r are true conditionals, then p -> r is also true. (P)If people live in Manhattan, (q) then they live in New York. (q)If people live in New York, (r) then they live in the United States. Law of Detachment IF p-> q is a true conditional and p is true, then q is true. If you break an item in a store, you must pay for it. (P) Jill broke a vase in Potter's Gift Shop. (q) Jill must pay for the vase.
L is not as tall as P or R but is taller than S and Q Q being shorter than R S is shorter than R who is shorter than P who is taller than Q Who among P Q R and S is the shortest?
The answer is Q.
If p q and q r then p r.?
Unfortunately, the browser used for posting questions is hopelessly inadequate for mathematics: it strips away most symbols. All that we can see is "If p q and q r then p r.?". There is no operator between the variables. Some operators are transitive, others are not. In the case of the operator "is not equal to", the answer is that it depends. In the case of "is the parent of" the answer is no.
How to find the chord length of a curve with radius and 2 bearings given?
Suppose the radius is r and the bearings of the two points, P and Q are p and q respectively. Then the coordinates of P are [r*cos(p), r*sin(p)] and the coordinates of Q are [r*cos(q), r*sin(q)]. The distance between these two points can be found, using Pythagoras: d2 = (xq - xp)2 + (yq - yp)2 where xp is the x-coordinate of P, etc.
What is the Analogy for d is B as r is to p or T or q or P?
P
