Contents.
chapter|name|page no.
1 The Dark Lord Ascending 5
2 In Memoriam 15
3 The Dursleys Departing 29
4 The Seven Potters 41
5 Fallen Warrior 57
6 The Ghoul in Pajamas 77
7 The Will of Albus Dumbledore 97
8 The Wedding 119
9 A Place to Hide 139
10 Kreacher’s Tale 153
11 The Bribe 173
12 Magic is Might 191
13 The Muggle—born Registration Commission 211
14 The Thief 231
15 The Goblin’s Revenge 245
16 Godric’s Hollow 267
17 Bathilda’s Secret 283
18 The Life and Lies of Albus Dumbledore 301
19 The Silver Doe 313
20 Xenophilius Lovegood 333
21 The Tale of the Three Brothers 347
22 The Deathly Hallows 363
23 Malfoy Manor 381
24 The Wandmaker 407
25 Shell Cottage 427
26 Gringotts 441
27 The Final Hiding Place 461
28 The Missing Mirror 469
29 The Lost Diadem 483
30 The Sacking of Severus Snape 497
31 The Battle of Hogwarts 513
32 The Elder Wand 537
33 The Prince’s Tale 555
34 The Forest Again 581
35 King’s Cross 593
36 The Flaw in the Plan 609
37 Epilogue—Nineteen Years Later 631
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Thursday, January 29, 2009
Puzzle Of the day 2
Four friends - Arjan, Bhuvan, Guran and Lakha were comparing the number of sheep that they owned.
It was found that Guran had ten more sheep than Lakha.
If Arjan gave one-third to Bhuvan, and Bhuvan gave a quarter of what he then held to Guran, who then passed on a fifth of his holding to Lakha, they would all have an equal number of sheep.
How many sheep did each of them possess? Give the minimal possible answer.
answer it on the comment line
It was found that Guran had ten more sheep than Lakha.
If Arjan gave one-third to Bhuvan, and Bhuvan gave a quarter of what he then held to Guran, who then passed on a fifth of his holding to Lakha, they would all have an equal number of sheep.
How many sheep did each of them possess? Give the minimal possible answer.
answer it on the comment line
Answer for Puzzle Of the day 1
Answer
16 men, 12 women and 72 children were working with the constructor.
Let's assume that there were X men, Y women and Z children working with the constructor. Hence,
X + Y + Z = 100
5X + 4Y + Z = 200
Eliminating X and Y in turn from these equations, we get
X = 3Z - 200
Y = 300 - 4Z
As if woman works, her husband also works and atleast half the men working came with their wives; the value of Y lies between X and X/2. Substituting these limiting values in equations, we get
if Y = X,
300 - 4Z = 3Z - 200
7Z = 500
Z = 500/7 i.e. 71.428
if Y = X/2,
300 - 4Z = (3Z - 200)/2
600 - 8Z = 3Z - 200
11Z = 800
Z = 800/11 i.e. 72.727
But Z must be an integer, hence Z=72. Also, X=16 and Y=12
There were 16 men, 12 women and 72 children working with the constructor.
16 men, 12 women and 72 children were working with the constructor.
Let's assume that there were X men, Y women and Z children working with the constructor. Hence,
X + Y + Z = 100
5X + 4Y + Z = 200
Eliminating X and Y in turn from these equations, we get
X = 3Z - 200
Y = 300 - 4Z
As if woman works, her husband also works and atleast half the men working came with their wives; the value of Y lies between X and X/2. Substituting these limiting values in equations, we get
if Y = X,
300 - 4Z = 3Z - 200
7Z = 500
Z = 500/7 i.e. 71.428
if Y = X/2,
300 - 4Z = (3Z - 200)/2
600 - 8Z = 3Z - 200
11Z = 800
Z = 800/11 i.e. 72.727
But Z must be an integer, hence Z=72. Also, X=16 and Y=12
There were 16 men, 12 women and 72 children working with the constructor.
Russian Baby (joke of the day)
Russian Baby ***
Morris and Becky were delighted when finally their long wait to adopt a baby came to an end. The adoption center called and told them they had a wonderful Russian baby boy and the couple took him without hesitation.
On the way home from the adoption center, they stopped by the local college so they each could enroll in night courses.
After they filled out the form, the registration clerk inquired, "What ever possessed you to study Russian?"
The couple said proudly, "We just adopted a Russian baby and in a year or so he'll start to talk. We just want to be able to understand him."
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