Question

How to compute the descriptive complexity of strings K(x) with an Oracle of A_{TM}. Looking for Handwritten explanation

Answer #1

**Answer-**

compute the 8-point IDFT of X(k) = {12,0,0,0,4,0,0,0} using
DIF-IFFT method

A) A binomial probability experiment is conducted with the given
parameters. Compute the probability of x successes in the n
independent trials of the experiment.
n=12 , p=.35 , x=2
p(2)= ?
B) A binomial probability experiment is conducted with the given
parameters. Compute the probability of x successes in the n
independent trials of the experiment.
n= 30 p=.03 , x=2
P(2)= ?
C) A binomial probability experiment is conducted with the given
parameters. Compute the probability of x...

How can I prove that the Maclaurin series of (1+x)^k equals to
the binomial expansion with using Taylor’s Inequality? (NOT using
Ratio Test.)

1)If h(x) is 20 bits, how many values, in theory, do you need to
compute before you can expect to find a collision with 50% of
probability?
Group of answer choices
a)2^15 = 32768
b)2^19 = 524288
c)2^20 = 1048576
d)2^10 = 1024
2)You have 2 56 possible different passwords
How many tries do you need in average to find the password with
an exhaustive key search?
Group of answer choices
a)2
b)2^55
c)2^28
d)2^56
3)These are the Equal Error...

Compute the x and y coordinate of the Point
P(t=0.2)P(t=0.2) on the cubic B-Spline
P(t)=∑nk=1PkBk,4(t)P(t)=∑k=1nPkBk,4(t)
Control Points: P1P1 = ( 3|5), P2P2 = ( 6|6), P3P3 = ( 7|10),
P4P4 = ( 20|11)
Use the following blending functions
B0,4=16(1−3t+3t2−t3)B0,4=16(1−3t+3t2−t3)
B1,4=16(4−6t2+3t3)B1,4=16(4−6t2+3t3)
B2,4=16(1+3t+3t2−3t3)B2,4=16(1+3t+3t2−3t3)
B3,4=16(t3)B3,4=16(t3)
Px =
PY=
Show in steps complete calculation

Consider permutations of the 26-character lowercase alphabet
Σ={a,b,c,d,e,f,g,h,i,j,k,l,m,n,o,p,q,r,s,t,u,v,w,x,y,z}.
In how many of these permutations do
a,b,c occur consecutively and in that
order?
In how many of these permutations does a appear before
b and b appear before c?

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