(A6F)Call of Duty: World at War: Zombies II(game)

Author: farid zen // Category: , ,

Description
The ultimate Zombie experience on the iPhone/iPod Touch returns with Call of Duty: World at War: Zombies II. Featuring new weapons, new characters, and new traps set deep within a zombie-filled Swamp, Call of Duty: World at War: Zombies II is the pre-eminent online co-op experience for the iPhone and iPod Touch.

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tiny wings

Author: farid zen // Category: , ,

Description
You have always dreamed of flying - but your wings are tiny. Luckily the world is full of beatiful hills. Use the hills as jumps - slide down, flap your wings and fly! At least for a moment - until this annoying gravity brings you back down to earth. But the next hill is waiting for you already. Watch out for the night and fly as fast as you can. Otherwise flying will only be a dream once again.

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Devil May Cry® 4 refrain

Author: farid zen // Category: , ,

"Devil May Cry® 4 refrain" immerses gamers in a gothic supernatural world, where a new protagonist clashes with evil. As Nero, players will unleash incredible attacks and non-stop combos using a unique new gameplay mechanic, his powerful "Devil Bringer" arm.

Brilliant visuals and intricate details come to life as players explore new and exotic locales. Dynamic action and undeniable style combine with explosive fighting options and a gripping story to produce the incomparable experience that only a Devil May Cry game can deliver.

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(A6F)Fast.Five.the.Movie(game)

Author: farid zen // Category:

Fast Five and its associated artwork and designs are trademarks and copyrights of Universal Studios. Licensed by Universal Studios Licensing LLC. All Rights Reserved. © 2011 Gameloft. All Rights Reserved



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angry birds iphone

Author: farid zen // Category: , , ,

“Lemme tell ya, these ain’t no ordinary finches we’re talkin’ about. These here are the Angry Birds, the ones that’s gonna kick you in the ‘nads. And they’re the ones on your side. They must be from Galapadapados, or sumptin’.” – Col. Angus, Bird Expert.

The survival of the Angry Birds is at stake. Dish out revenge on the green pigs who stole the Birds’ eggs. Use the unique destructive powers of the Angry Birds to lay waste to the pigs’ fortified castles.

Angry Birds features hours of gameplay, challenging physics-based castle demolition, and lots of replay value. Each of the 120 levels requires logic, skill, and brute force to crush the enemy.

Protect wildlife or play Angry Birds!

credit by ticodatte

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here

assasin creed

Author: farid zen // Category: , ,

Assassin's Creed II takes place in an open world with nonlinear gameplay, allowing the player to roam freely within several regions throughout late fifteenth-century Italy such as Venice, Florence, Forlì and the Tuscan countryside. The Animus 2.0, a new version of the machine of the same name present in Assassin's Creed, provides in-game context for changes and additions to several game elements. A database is also available, providing extra historical information about key landmarks, characters and services that the player encounters. The health system has been made more dynamic, with synchronization to the Animus and causing the character to recover only from minor injuries.More grievous injuries require visiting a street-side doctor or use of medicine (which can be purchased from doctors or found on bodies).

from wikipedia

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part 1
part 2

Sonic the hedgedog

Author: farid zen // Category: , ,

Each story mode has the player control either Sonic, Silver or Shadow the Hedgehog. Sonic's levels generally focus on speed, with some sections having him run at full speed while dodging obstacles. Other segments see him escorting Princess Elise, who uses a barrier to protect him from certain hazards. Shadow's sections are similarly speedy albeit more combat focused, though some segments see him riding vehicles, such as a jeep. In contrast, Silver's levels move at a slower pace, and revolve around his use of telekinesis to defeat enemies and solve puzzles. In certain areas, control is switched to an amigo character (Tails and Knuckles for Sonic, Rouge and Omega for Shadow, and Amy and Blaze for Silver), each with their own abilities. Although each character plays the same levels, each character's unique abilities allow him or her to get to different areas of each stage, and deny them from accessing certain items. Once players have completed all three stories, the Last Story is unlocked.

In each story, the player will navigate through Town Stages where they can converse with townspeople to progress the story. The main gameplay takes place in Action Stages which become accessible as the game progresses. Some Action Stages require certain abilities to access (for example, one stage requires the Ring Dash move to be unlocked). While in Town, players can take Mission Stages to earn rings, which can be spent on upgrades to their characters.

Several downloadable extensions have been released that add features to single-player gameplay. These include 'Very Hard' mode, a more difficult version of the game; 'Boss Attack' modes, which allow a playable character to engage in continuous battles with all of the game's bosses; and 'Team Attack Amigo' mode, which sends players through a multitude of levels in a set order, changing to a different amigo character every two levels, culminating in a boss fight.

The game features two multiplayer modes: Tag, where two players must work together to clear levels and collect Chaos Emeralds; and Battle, where two players race against each other.

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disini

AgeOfWar-v2.0

Author: farid zen // Category: , ,


Take control of 16 different units and 15 different turrets to defend your base and destroy your enemy.
In this game, you start at the cavern men's age, then evolve! There is a total of 5 ages, each with its units and turrets. I hope you have fun with this game!

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Tautandisini

polygons

Author: farid zen // Category:
  1. A polygon has a side of length 385 .
A similar polygon has a corresponding side of length 77 .
How do the areas of the two polygons compare to each other?
  1. Suppose that a triangle has base z and altitude x . The sides of the triangle are scaled by a factor of 7 to get a similar triangle.
What is a formula for the area of the new triangle?
  1. Suppose that a polygon has perimeter 36 .
The sides of the polygon are scaled by a factor of 7 to get a similar polygon.
What is the perimeter of the scaled polygon? Suppose that the sides of a polygon are scaled by a factor of 4 to get a similar polygon.
This new polygon has perimeter 116 .
What is the perimeter of the original polygon?
  1. Suppose that the sides of a polygon are scaled by a factor of 4 to get a similar polygon.
This new polygon has perimeter 116 .
What is the perimeter of the original polygon?

new added congruent

Author: farid zen // Category:
If two sides (CA and CB) and the included angle ( BCA ) of a triangle are congruent to the corresponding two sides (C'A' and C'B') and the included angle (B'C'A') in another triangle, then the two triangles are congruent.

Side-Angle-Side (SAS) Congruence


Example 1: Let ABCD be a parallelogram and AC be one of its diagonals. What can you say about triangles ABC and CDA? Explain your answer.

sas Congruence example


Solution to Example 1:

  • In a parallelogram, opposite sides are congruent. Hence sides

    BC and AD are congruent, and also sides AB and CD are congruent.

  • In a parallelogram opposite angles are congruent. Hence angles

    ABC and CDA are congruent.

  • Two sides and an included angle of triangle ABC are congruent to two corresponding sides and an included angle in triangle CDA. According to the above postulate the two triangles ABC and CDA are congruent.

Side-Side-Side (SSS) Congruence Postulate

If the three sides (AB, BC and CA) of a triangle are congruent to the corresponding three sides (A'B', B'C' and C'A') in another triangle, then the two triangles are congruent.

Side-Side-Side (SSS) Congruence


Example 2: Let ABCD be a square and AC be one of its diagonals. What can you say about triangles ABC and CDA? Explain your answer.

sss Congruence example

Solution to Example 2:

  • In a square, all four sides are congruent. Hence sides

    AB and CD are congruent, and also sides BC and DA are congruent.

  • The two triangles also have a common side: AC. Triangles ABC has three sides congruent to the corresponding three sides in triangle CDA. According to the above postulate the two triangles are congruent. The triangles are also right triangles and isosceles.

Angle-Side-Angle (ASA) Congruence Postulate

If two angles (ACB, ABC) and the included side (BC) of a triangle are congruent to the corresponding two angles (A'C'B', A'B'C') and included side (B'C') in another triangle, then the two triangles are congruent.

Angle-Side-Angle (ASA) Congruence


Example 3: ABC is an isosceles triangle. BB' is the angle bisector. Show that triangles ABB' and CBB' are congruent.

asa Congruence example

Solution to Example 3:

  • Since ABC is an isosceles triangle its sides AB and BC are congruent and also its angles BAB' and BCB' are congruent. Since BB' is an angle bisector, angles ABB' and CBB' are congruent.

    Two angles and an included side in triangles ABB' are congruent to two corresponding angles and one included side in triangle CBB'. According to the above postulate triangles ABB' and CBB' are congruent.

Angle-Angle-Side (AAS) Congruence Theorem

If two angles (BAC, ACB) and a side opposite one of these two angles (AB) of a triangle are congruent to the corresponding two angles (B'A'C', A'C'B') and side (A'B') in another triangle, then the two triangles are congruent.

Angle-Angle-Side (AAS) Congruence


Example 4: What can you say about triangles ABC and QPR shown below.

aas Congruence example

Solution to Example 4:

  • In triangle ABC, the third angle ABC may be calculated using the theorem that the sum of all three angles in a triangle is equal to 180 derees. Hence

    angle ABC = 180 - (25 + 125) = 30 degrees

  • The two triangles have two congruent corresponding angles and one congruent side.

    angles ABC and QPR are congruent. Also angles BAC and PQR are congruent. Sides BC and PR are congruent.

  • Two angles and one side in triangle ABC are congruent to two corresponding angles and one side in triangle PQR. According to the above theorem they are congruent.

Right Triangle Congruence Theorem

If the hypotenuse (BC) and a leg (BA) of a right triangle are congruent to the corresponding hypotenuse (B'C') and leg (B'A') in another right triangle, then the two triangles are congruent.

Right Triangle Congruence


Example 5: Show that the two right triangles shown below are congruent.

right triangle Congruence example

Solution to Example 5:

  • We first use Pythagora's theorem to find the length of side AB in triangle ABC.

    length of AB = sqrt [5 2 - 3 2] = 4

  • One leg and the hypotenuse in triangle ABC are congruent to a corresponding leg and hypotenuse in the right triangle A'B'C'. According to the above theorem, triangles ABC and B'A'C' are congruent.

math exercise congruence

Author: farid zen // Category:
1. Problem: Is triangle PQR congruent to
triangle STV by SAS? Explain.
Accompanying Figure

Solution:
Segment PQ is congruent
to segment ST because
PQ = ST = 4.
Angle Q is congruent to
angle T because
angle Q = angle T = 100 degrees.
Segment QR is congruent
to segment TV because QR = TV = 5.
Triangle PQR is congruent
to triangle STV by Side-Angle-Side.

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Side-Side-Side

Side-Side-Side is a rule used in geometry to prove triangles congruent. The rule states that if three sides of one triangle are congruent to three sides of a second triangle, the two triangles are congruent.

Example

1. Problem: Show that triangle QYN is congruent
to triangle QYP.
Accompanying Figure

Solution:
Segment QN is congruent to
segment QP and segment YN is
congruent to segment YP because that
information is given in the figure.
Segment YQ is congruent to segment
YQ
by the Reflexive Property of Con-
gruence
, which says any figure is
congruent to itself.
Triangle QYN is congruent to triangle
QYP
by Side-Side-Side.

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Angle-Side-Angle

Angle-Side-Angle is a rule used in geometry to prove triangles are congruent. The rule states that if two angles and the included side of one triangle are congruent to two angles and the included side of another triangle, the triangles are congruent. An included side is a side that is common to (between) two angles. For example, in the figure used in the problem below, segment AB is an included side to angles A and B.

Example

1.   Problem: Show that triangle BAP is congruent
to triangle CDP.



Accompanying Figure



Solution:
Angle A is congruent to angle D
because they are both right angles.
Segment AP is congruent to segment DP be-
cause both have measures of 5.
Angle BPA and angle CPD are congruent be-
cause vertical angles are congruent.
Triangle BAP is congruent to triangle CDP
by Angle-Side-Angle.

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Angle-Angle-Side

Angle-Angle-Side is a rule used in geometry to prove triangles are congruent. The rule states that if two angles and a nonincluded side of one triangle are congruent to two angles and the corresponding nonincluded side of another triangle, the two triangles are congruent.

Example

1.   Problem: Show that triangle CAB is congruent
to triangle ZXY.



Accompanying Figure



Solution:
Angle A and angle Y are congruent
because that information is given
in the figure.
Angle C is congruent to angle Z
because that information is given
in the figure.
Segment AB corresponds to segment XY and
they are congruent because that
information is given in the figure.
Triangle CAB is congruent to triangle ZXY
by Angle-Angle-Side.

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CPCTC

When two triangles are congruent, all six pairs of corresponding parts (angles and sides) are congruent. This statement is usually simplified as corresponding parts of congruent triangles are congruent, or CPCTC for short.

Example

1.   Problem: Prove segment BC is congruent to
segment CE.




Accompanying Figure



Solution:
First, you have to prove that triangle
CAB is congruent to triangle CED.

Angle A is congruent to angle D
because that information is given
in the figure.
Segment AC is congruent to segment CD
because that information is given
in the figure.
Angle BCA is congruent to angle DCE
because vertical angles are
congruent.
Triangle CAB is congruent to triangle CED
by Angle-Side-Angle.


Now that you know the triangles are
congruent, you know that all
corresponding parts must be congruent.
By CPCTC, segment BC
is congruent to segment CE.

math exercise similarity

Author: farid zen // Category:
1. Problem: Find the value of x, y, and
the measure of angle P.

Accompanying Figure

Solution:
To find the value of x and y,
write proportions involving corresponding
sides. Then use cross products to solve.

4 x 4 7
- = - - = -
6 9 6 y

6x = 36 4y = 42

x = 6 y = 10.5

To find angle P, note that angle P
and angle S are corresponding angles.
By definition of similar polygons,
angle P = angle S = 86o.


Special Similarity Rules for Triangles

The triangle, geometry's pet shape :-) , has a couple of special rules dealing with similarity. They are outlined below.

1. Angle-Angle Similarity - If two angles of one triangle are congruent to two angles of another triangle, then the triangles are similar.

Example

1. Problem: Prove triangle ABE is similar
to triangle CDE.
Accompanying Figure

Solution:
Angle A and angle C are congruent (this
information is given in the figure).

Angle AEB and angle CED are
congruent because vertical angles are
congruent.

Triangle ABE and triangle CDE are similar
by Angle-Angle.

2. Side-Side-Side Similarity - If all pairs of corresponding sides of two triangles are proportional, then the triangles are similar.

3. Side-Angle-Side Similarity - If one angle of a triangle is congruent to one angle of another triangle and the sides that include those angles are proportional, then the two triangles are similar.

Example

2. Problem: Are the triangles shown in
the figure similar?
Accompanying Figure

Solution:
Find the ratios of the
corresponding sides.

UV 9 3 VW 15 3
-- = -- = - -- = -- = -
KL 12 4 LM 20 4

The sides that include angle V
and angle L are proportional.

Angle V and angle L are
congruent (the information is given in
the figure).

Triangle UVS and triangle KLM
are similar by Side-Angle-Side.
1. Problem: Find PT and PR



Accompanying Figure



Solution:
4 x
- = -- because the sides are divided
7 12 proportionally when you draw a
parallel line to another side.


7x = 48 Cross products


x = 48/7


PT = 48/7
PR = 12 + 48/7 = 132/7

setting

Author: farid zen // Category:
Siapin file Rar MLE 1365

2.Buka REGEDIT (Caranya Klik START MENU >>> RUN >>> KETIK REGEDIT >>>OK)

3.Di Kolom REGEDIT , Masuk ke folder HKEY CURRENT USER >>> SOFTWARE

4.Di dalem software itu ada memory cheat engine yang lama..Delete semua folder Monlite engine yang ada di dalem software tadi termasuk folder cheat engine lain..

5.Tutup Registry

6.(gw anjurkan restart kompi)...Terus Extract Rar MLE 1365 (JANGAN LUPA HAPUS FOLDER MLE YANG LAMA YANG UDAH DI EXTRA,JADI MESTI FILE HASIL EXTRACT YANG BARU)

7.Masuk ke Folder MLE (masuk ke Folder bukan Buka Engine !!!!)

8.Didalam folder MLE ada Folder yang bernama Extra , masuk ke folder itu !

9.Copy semua file yang ada di folder extra ke dalam folder MLE !!!

10.Klo ada file yang sama ditimpa aj (klik yes/ok jika ada pilihan saat mengcopy)

11.Klo sudah hapus folder EXTRA tadi

12.Buka ENGINE

13.Setting seperti biasa kecuali bagian Extra

14. Pada Kolom extra yang di centang kolom no 1,2,3....trs bagian 6,7 (Pada saat kalian mencentang no 6& 7 akan keluar pilihan Yes or NO ,Pilih NO ) ..Inget ya Pilih No ...terus centang no 9 (pada bagian ini akan keluar sebuah kotak ( System retrivier) tunggu prosesnya selesai..terus Cancel (jangan di OK).Setelah itu di sebelah kanan kolom 9 ada tulisan More..klik itu..trs nanti ada 2 pilihan,Nah pilih yang atas (prevent. all modules ...) OK

15 Selesai..Cheat Mode On !!!