Product key to install Windows 10

When you’re asked to enter a product key, please enter one of the following keys depending on the edition of Windows 10 you’re installing or activating.
Windows 10 Home: TX9XD-98N7V-6WMQ6-BX7FG-H8Q99
Windows 10 Pro: VK7JG-NPHTM-C97JM-9MPGT-3V66T
Windows 10 Enterprise: NPPR9-FWDCX-D2C8J-H872K-2YT43
These product keys can be used to activate all preview builds of Windows 10 that are officially released by Microsoft, which also means that the key might not work on leaked Windows 10 builds!
Note that the above mentioned Windows 10 product keys work irrespective of the architecture of Windows 10, meaning they support both 32-bit and 64-bit. Just make sure that you’ve typed the 25-character correctly, without any mistakes. Note that all these Windows 10 product keys are offered by Microsoft.

Flood In Ghowari Sain

Posted by Abdur Rehman Usmani on Saturday, 14 November 2015

Adobe Dream cs3
1192-1914-6943-7793-3573-3850

1192-1211-6456-4719-4839-1756

1192-1384-6943-7793-3573-3824

1192-1429-5089-2047-4663-0210

1192-1857-5108-5394-5173-6374

1192-1848-5709-9274-6046-4654

1192-1567-3103-3958-7493-7495

1192-1379-4773-9084-9001-9461

Adobe illustrator cs6 Serial number:

1325-1099-4152-7895-9088-8868
1325-1647-8488-9400-4271-2681
1325-1280-6625-7950-4296-0771
1325-1092-9081-2410-6042-8762
1325-1779-0898-7896-2721-2493
1325-1090-4492-0328-4845-6295
1325-1672-7346-1126-4412-4852
1034-1667-4045-7796-9618-3006
1034-1062-3461-4253-6686-9474

IDM KEY

IDM KEY

Idm key first install IDM version then upgrade that version and then follow the below procedure

Note: In order to avoid any interruption disable you antivirus software for a moment
•Now open IDM and click on registration button a dialogue box will appear
•Enter your name, email address and in serial number option enter one of the following keys

RLDGN-OV9WU-5W589-6VZH1
 HUDWE-UO689-6D27B-YM28M
 UK3DV-E0MNW-MLQYX-GENA1
 398ND-QNAGY-CMMZU-ZPI39
 GZLJY-X50S3-0S20D-NFRF9
 W3J5U-8U66N-D0B9M-54SLM
 EC0Q6-QN7UH-5S3JB-YZMEK
 UVQW0-X54FE-QW35Q-SNZF5
 FJJTJ-J0FLF-QCVBK-A287M

  You will see a registration update notice after successful registration of IDM full version
You have done it! Now enjoy IDM for life time share you experience or issues in the comment section below.

Virus

IDM

Make Partition

Discrete Structure 

Question # 37

In the back of an old cupboard you discover a note signed by a pirate famous for his bizarre sense of humor and love of logical puzzles. In the note he wrote that he had hidden treasure somewhere on the property. He listed five true statements (a–e below) and challenged the reader to use them to figure out the location of the treasure.

a. If this house is next to a lake, then the treasure is not in the kitchen.

b. If the tree in the front yard is an elm, then the treasure is in the kitchen.

c. This house is next to a lake.

d. The tree in the front yard is an elm or the treasure is buried under the flagpole.

e. If the tree in the back yard is an oak, then the treasure is in the garage. Where is the treasure hidden?

Solution

p=this house is next to a lake.

q=treasure is not in the kitchen.

r=tree in the front yard is an elm.

s= treasure is buried under the flagpole.

t= tree in the back yard is an oak.

u= the treasure is in the garage.

(p → q) → (1)

(r → ¬q) → (2)

(p) → (3)

(r V   s) → (4)

(t → u) → (5)

(p → q)

(p)

∴q → (6) (From 1&3 by using modus ponens)

(r → ¬q)

(q)

∴¬r → (7) (From 2&6 by using modus tollens)

(r V    s)

(¬r)

∴s →(8) (From 4&7 by using elimination)

Hence:-

   Treasure is buried under the flagpole.

Question # 39

The famous detective Percule Hoirot was called in to solve a baffling murder mystery. He determined the following facts:

a. Lord Hazelton, the murdered man, was killed by a blow on the head with a brass candlestick.

b. Either Lady Hazelton or a maid, Sara, was in the dining room at the time of the murder.

c. If the cook was in the kitchen at the time of the murder, then the butler killed Lord Hazelton with a fatal dose of strychnine.

d. If Lady Hazelton was in the dining room at the time of the murder, then the chauffeur killed Lord Hazelton.

e. If the cook was not in the kitchen at the time of the murder, then Sara was not in the dining room when the murder was committed.

f. If Sara was in the dining room at the time the murder was committed, then the wine steward killed Lord Hazelton.

 Is it possible for the detective to deduce the identity of the murderer from these facts? If so, who did murder Lord Hazelton? (Assume there was only one cause of death.)

Solution

p= Lord Hazelton, the murdered man, was killed by a blow on the

      head with a brass candlestick.

q=Lady Hazelton was in the dining room at the time of the murder.

r= Sara, was in the dining room at the time of the murder.

s= the cook was in the kitchen at the time of the murder.

t= the butler killed Lord Hazelton with a fatal dose of strychnine.

u=the chauffeur killed Lord Hazelton.

v= the wine steward killed Lord Hazelton.

(p) → (1)

(q V r) → (2)

(s → t) → (3)

(q → u) → (4)

(¬s → ¬r) → (5)

(r → v) → (6)

Suppose that the cook was in the kitchen at the time of murder. Therefore:- (s) → (7)

(s)

(s → t)

∴t → (8) (from 7&3 by using modus ponens).

∴We have a contradiction that Lord Hazelton was killed by strychnine and a below on the head. (From 1&8).

∴Supposition that the cook was in the kitchen at the time of murder is false (by contradiction rule).

∴The cook was not in the kitchen at the time of murder. (Negation of Supposition).

∴¬s → (9)

(¬s → ¬r)

∴¬r → (10) (From 5&9 by using modus ponens).

(q V r)

∴q → (11) (From 2&10 by using elimination).

(q → u)

∴u → (12) (From 4&11 by using modus ponens). 

Hence:-

          The chauffeur killed Lord Hazelton.

Question # 40

Sharky, a leader of the underworld, was killed by one of his own band of four henchmen. Detective Sharp interviewed the men and determined that all were lying except for one. He deduced who killed Sharky on the basis of the following statements:

a. Socko: Lefty killed Sharky.

b. Fats: Muscles didn’t kill Sharky.

c. Lefty: Muscles was shooting craps with Socko when Sharky was knocked off.

d. Muscles: Lefty didn’t kill Sharky.

Who did kill Sharky.

Solution

p= Lefty killed Sharky. → (1)

q= Muscles didn’t kill Sharky. → (2)

If muscles didn’t kill sharky then lefty killed sharky.

(q → p) → (3) (From 1&2).

As we know that Lefty didn’t kill the sharky. (From c). It can be written as:-

(¬p) → (4)

Now we slove the equation as follows:-

(q → p)

      (¬p)

∴¬ q → (5) (from 3&4 by using modus tollens).

 Hence:-

            Muscles killed Sharky.