is space in geometry,
undefined term or defined term or postulate or theorem or none of the above?
An undefined term is a term that can not be defined easily. There really isn't a definition to define such terms.
Plane line space all these three are undefined terms
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is space in geometry, undefined term or defined term or postulate or theorem or none of...
A rotating space station is said to create “artificial gravity”—a loosely-defined term used for an acceleration that would be crudely similar to gravity. The outer wall of the rotating space station would become a floor for the astronauts, and centripetal acceleration supplied by the floor would allow astronauts to exercise and maintain muscle and bone strength more naturally than in non-rotating space environments. Randomized Variables d = 215 m If the space station is 215 m in diameter, what angular...
Bayes theorem is related to : a)Independent Probabilities b)Exhaustive probabilities c)Conditional probabilities d)None of the above e)All of the above
An area is part of an AS composed of at least two ASs another term for an AS none of the above
An area is part of an AS composed of at least two ASs another term for an AS none of the above
(d) None of the above 2. “Drift speed" defined as? (a) va = I/nqA (b) va = Inga 3. Resistance (R) of conductor depends upon (c) va = In/qA (d) None of the above TOM ULU UUU 5. In the relationship p=P. [1+a(T-T)] what is 'a'? (a) Temperature coefficient of resistivity (b) Temperature coefficient of voltage (c) Both (d) None of the above
Desargues' Theorem . Modern Geometry
B 7 B In the picture above, triangle AABC and triangle AA'B'C' are perspective from the point X, where A' and C' are points at infinity not indicated in the picture, so this problem involves working in the projective plane. The lines XẢ and B’Ś are parallel in the affine plane (that is, they intersect at a point at infinity in the projective plane), and V is on B'Ś. The lines XĆ and B'R are...
prove properties 2,4,6,8 of theorem 1.1
3. Theorem 1.1 R” as defined above has the following properties: 0. For all u, v eR” and a € R, we have u + v, au € R”. 1. For all u, v ER", u +v=v+u. 2. For all u, v, w ER", (u + v) + w = u + (v + w). There exists 0 ER", such that for all u ER", u+0=u. For each u € R” there is a...
(a) A consequence of the Average Potential Theorem is that all extrema of the electric potential occur on the boundary surface S of a volume V. Use this together with Gauss' law to prove that for a charge-free region of space whose boundaries have well defined potentials, the solution to Laplace's equation is unique 2. 5] (b) Apply the uniqueness theorem in part (a) to calculate the surface charge density that is induced on a grounded conducting plate of infinite...
if possible please explain why.
2. When a molecule has four electron groups with none of them lone pairs, the molecular geometry will be A) bent B) trigonal pyramidal ) tetrahedral D) linear E) none of the above 3. What is the molecular shape of an ammonia molecule, NH3? A) bent B) linear C) tetrahedral D) trigonal pyramidal E) none of the above 4. What is the total number of valence electrons in one molecule of S2Cl2? A) 13 B)...
Let A, B and C be three events defined on a sample space S (for the purposes of illustration assume they are not disjoint as shown on the Venn diagram below). Find expressions and draw the Venn diagram for the event, so that amongst A, B and C: a. only A occurs b. both A and B occur, but not C c. all three events occur d. none of the events occurs e. exactly one of the events occurs f....
2 (5 points) Recalled that null space of a matrix A € Mnxn is defined as N(A) = {r € R” : Ar =0}. Now, the eigenspace of A corresponding to the eigenvalue 1 (denoted by Ex(A)) is defined as the nullspace of A-XI, that is, EX(A) = N(A – XI) = {v ER”: (A – XI)v = 0}. You should have three distinct eigenvalues in Problem 1 above. Let say there are li, 12, and 13. (i) Find the...