• No results found

1 My first set of exercises

N/A
N/A
Protected

Academic year: 2021

Share "1 My first set of exercises"

Copied!
1
0
0

Bezig met laden.... (Bekijk nu de volledige tekst)

Hele tekst

(1)

1

My first set of exercises

EXAMPLE 1.1 Prove that 12∆(fijfij) = ∇kfij + fijfk[2∇iRjk −

∇kRij]

SOLUTION From . . .

EXAMPLE 1.2 Prove that Paulinho is smart.

SOLUTION All ducks are smart. Paulinho is a duck. Therefore, Paulinho is smart.

EXAMPLE 1.3 Prove that Paulinho is smart.

SOLUTION All ducks are smart. Paulinho is a duck. Therefore, Paulinho is smart.

2

My second set of exercises

EXAMPLE 2.1 Prove that Paulinho is smart.

SOLUTION All ducks are smart. Paulinho is a duck. Therefore, Paulinho is smart.

EXAMPLE 2.2 Prove that Paulinho is smart.

SOLUTION All ducks are smart. Paulinho is a duck. Therefore, Paulinho is smart.

Referenties

GERELATEERDE DOCUMENTEN

MIDTERM COMPLEX FUNCTIONS APRIL 20 2011, 9:00-12:00.. • Put your name and studentnummer on every sheet you

At the end of the last payment the saver collects some good (car, house, lump sum of money) for the total value P n of all the payments at the final time. How many more years you

• On each sheet of paper you hand in write your name and student number!. • Do not provide just

Given that in the first ten minutes fifteen passengers have been submitted to the superficial inspection, what is the probability that in the same period exactly 4 passengers have

(b) (0.6 pts.) If initially the process starts with no client present, determine the expected time needed to have three clients present. (c) Determine the fraction of time

Consider an exponential queuing system with 2 servers available: Arrival and service times are independent exponential random variables. Customers arrive independently at rate λ

• Het gebruik van een computer, rekenmachine, dictaat of boeken is niet

• Het gebruik van een computer, rekenmachine, dictaat of boeken is niet