Question

2.1.2.43 Exercise. Prove that x. floor(log(2,x) E PR(primitive recursive). Remove the undefinedness at x = 0...

2.1.2.43 Exercise. Prove that x. floor(log(2,x) E PR(primitive recursive). Remove the undefinedness at x = 0 in some convenient manner. For example, arrange that log,0) = 0

Engineering   Computer-Science   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Solve the following equations: 1) 4e^(2x)+5=17 2) e^(2x)-e^x-12=0 3) 2ln(x+1)=18 4) log(3x+2)-Log(4)=log(x+4)
Solve the following equations: 1) 4e^(2x)+5=17 2) e^(2x)-e^x-12=0 3) 2ln(x+1)=18 4) log(3x+2)-Log(4)=log(x+4)
Exercise 1. Prove that floor[n/2]ceiling[n/2] = floor[n2/4], for all integers n.
Exercise 1. Prove that floor[n/2]ceiling[n/2] = floor[n2/4], for all integers n.
1. Suppose X~N(0,1), what is Pr (0<X<1.20) 2. Suppose X~N(0,1), what is Pr (0<X<1.96) 3. Suppose...
1. Suppose X~N(0,1), what is Pr (0<X<1.20) 2. Suppose X~N(0,1), what is Pr (0<X<1.96) 3. Suppose X~N(0,1), what is Pr (X<1.96) 4. Suppose X~N(0,1), what is Pr (X> 1.20) Please use step by step work. I'm struggling with grasping the process. Thank you.
real analysis (a) prove that e^x is continuous at x=0 (b) using (a) prove that it...
real analysis (a) prove that e^x is continuous at x=0 (b) using (a) prove that it is continuous for all x (c) prove that lnx is continuous for positive x
Prove that gradients of functions f(x, y) = 1/2 log(x^2+y^2) and g(x, y) = arctan(x) are...
Prove that gradients of functions f(x, y) = 1/2 log(x^2+y^2) and g(x, y) = arctan(x) are orthogonal and have the same magnitude at any point different from origin.
Prove that the integral from 0 to Infinity (sin^2(x)e^-x)dx converges using the comparison test.
Prove that the integral from 0 to Infinity (sin^2(x)e^-x)dx converges using the comparison test.
Problem 2. Prove that if a measurable subset E ⊂ [0, 1] satisfies m(E ∩ I)...
Problem 2. Prove that if a measurable subset E ⊂ [0, 1] satisfies m(E ∩ I) ≥ αm(I), for some α > 0 and all intervals I ⊂ [0, 1], then m(E) = 1. Hint: A corollary about points of density proved in the class, may help.
Let f(x)= a -bx^c + dx^e where a, b,c,d,e >0 and c<e. Suppose that f(x0)= 0...
Let f(x)= a -bx^c + dx^e where a, b,c,d,e >0 and c<e. Suppose that f(x0)= 0 and f '(x0)=0 for some x0>0. Prove that f(x) greater than or equal to 0 for x greater than or equal to 0
28.8 Let f(x)=x^2 for x rational and f(x) = 0 for x irrational. (a) Prove f...
28.8 Let f(x)=x^2 for x rational and f(x) = 0 for x irrational. (a) Prove f is continuous at x = 0. (b) Prove f is discontinuous at all x not= 0. (c) Prove f is differentiable at x = 0.Warning: You cannot simply claim f '(x)=2x.
suppose the density function of a random variable X is f(x)=(1/2)e^(-abs(x)), prove X and |X| are...
suppose the density function of a random variable X is f(x)=(1/2)e^(-abs(x)), prove X and |X| are correlated
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT