Math Skill Questions
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- 1.Anosov automorphism is defined as a what?
- A.
Hyperbolic Linear Map
- B.
Integral
- C.
Derivative
- D.
Theory
- E.
Geometric Proof
- 2.A box classified in geometric terms is a what?
- A.
A polyhedron.
- B.
A shape.
- C.
A polyhedron whose faces are all rectangles.
- D.
A polyhedron with multiple sides.
- E.
A rectangular prism.
- 3.Elliptic sines are defined as what? Hint: It is represented as: S (a , 0 , z ) = sin (√a z )
- A.
Elliptic cosine defined as an odd Mathieu function ser(z , q ) with characteristic value ar.
- B.
Elliptic sine defined as an even Mathieu function ser(z , q' ) with characteristic value ar.
- C.
Euclydian geometry.
- D.
Elliptic sine defined as an odd Mathieu function ser(z , q ) with characteristic value ar.
- E.
None of the above.
- 4.If a=b, b=c, c=d, d=?
- A.
D-(abc)
- B.
A
- C.
C+b
- D.
D-c
- E.
None of the above.
- 5.Calculus can be applied as polynomials.
- A.
True
- B.
False
- C.
Can't be determined with the information give.
- 6.If f(x) = x2, then...
- A.
F'(x) = x/2x
- B.
X = f'
- C.
F'(x) = 2x
- D.
F'(x) =2x(f'(x))
- E.
X = x(x=1)
- 7.
- A.
Let X be a normed space, M and N be algebraically complemented subspaces of X i.e. M+N = X and M ∩ N = {0}, Φ:X → X/M be the quotient map, Φ:MxN → X be the natural isomorphism (x,y)| → x+y, and P:X → M,P(x+y) = x,x ∈ M,y ∈ N
- B.
M ∩ N = {0}, Φ:X → X/M be the quotient map, Φ:MxN → X be the natural isomorphism (x,y)| → x+y, and P:X → M,P(x+y
- C.
X be the disk algebra, i.e., the space of all analytic functions on {z ∈ C:|z| < 1} which are continuous on the closure of D. Then the subspace of C(T) consisting of the restrictions of functions of X to T = {z ∈ C:|z| = 1} is not complemented in X.
- D.
(x,y)| → x+y, and P:X → M,P(x+y) = x,x ∈ M,y ∈ N be the projection of X on M along N.
- E.
None of the above?
- 8.
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The following is an example of what?- A.
Binary Bracketing
- B.
Abel's Binomial Theorem
- C.
Pascal's Formula
- D.
Stanley's Identity
- E.
Bernoulle Triangle
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