Multiprocessing uses two or more CPUs to increase computing power, whereas multithreading uses a single process with multiple code segments to increase computing power. Multithreading focuses on generating computing threads from a single process, whereas multiprocessing increases computing power by adding CPUs.

Two functions of Food Corporation of India are:

1. Effective price support operations for safeguarding the interests of the farmers by providing them remunerative prices for their food grains.
2. Distribution of food grains throughout the country through the Public Distribution System.

The author's purpose in writing this paragraph is to inform the reader of the reasons for the differences between editions given the fact that the Grimm brothers, specially the younger one, wanted to change and perfect the original tales in their style to a more suitable public regarding literature back then.

is studying

Fundamental Rights are included in the Constitution to uphold the dignity of the individual. The object of enshrining Fundamental Rights in the Constitution is to sustain the proposition that the system of government recognized by the Constitution embodies the concept of limited government, i.e., a government of laws and not of men. Another very important reason for the inclusion of Fundamental Rights in the Constitution of India is to create a climate of trust and confidence in the minds of minorities living in the country.

Given: In right triangle ABC, right angled at C. M is the mid-point of hypotenuse AB. C is joined to M and produced to a point D such that DM = CM. Point D is joined to point B.
To Prove:

1. {tex}\triangle{/tex}AMC {tex}\cong{/tex} {tex}\triangle{/tex}BMD
2. {tex}\angle{/tex}DBC is a right angle
3. {tex}\triangle{/tex}DBC {tex}\cong{/tex} {tex}\triangle{/tex}ACB
4. CM = {tex}\frac {1} {2}{/tex}AB

Proof:

1. In {tex}\triangle{/tex}AMC and {tex}\triangle{/tex}BMD
   AM = BM ...[As M is the mid-point]
   CM = DM ...[Given]
   {tex}\angle{/tex}AMC = {tex}\angle{/tex}BMD ...[Vertically opposite angles]
   {tex}\therefore{/tex} {tex}\triangle{/tex}AMC {tex}\cong{/tex} {tex}\triangle{/tex}BMD proved ...[SAS property] ...(1)
2. {tex}\triangle{/tex}AMC {tex}\cong{/tex} {tex}\triangle{/tex}BMD ...[From (1)]
   {tex}\angle{/tex}ACM = {tex}\angle{/tex}BDM ...[c.p.c.t.]
   These are alternate interior angles and they are equal.
   {tex}\therefore{/tex} AC {tex}\|{/tex} BD
   As AC {tex}\|{/tex} BD and transversal BC intersects them
   {tex}\therefore{/tex} {tex}\angle{/tex}DBC + {tex}\angle{/tex}ACB = 180° ...[Sum of the consecutive interior angles of the transversal]
   {tex}\angle{/tex}DBC + 90° = 180°
   {tex}\angle{/tex}DBC = 180° - 90° = 90°
   {tex}\angle{/tex}DBC is a right angle proved.
3. {tex}\triangle{/tex}AMC {tex}\cong{/tex} {tex}\triangle{/tex}BMD ...[From (1)]
   {tex}\therefore{/tex} AC = BD ...[c.p.c.t.] ...(2)
   In DDBC and DACB
   BC = CB ...[Common]
   {tex}\angle{/tex}DBC = {tex}\angle{/tex}ACB ...[each = 90° as proved above]
   BD = CA ...[From (2)]
   {tex}\therefore{/tex} {tex}\triangle{/tex}DBC {tex}\cong{/tex} {tex}\triangle{/tex}ACB ...[SAS property]
4. DDBC {tex}\cong{/tex} DACB ...[As proved in (iii)]
   {tex}\therefore{/tex} DC = AB ...[c.p.c.t.]
   {tex}\therefore{/tex} 2CM = AB ...[DM = CM = {tex}\frac {1} {2}{/tex} DC]
   {tex}\therefore{/tex} CM ={tex}\frac {1} {2}{/tex} AB

Let a square ABCD in which L, M, N & O are the midpoints.
In {tex}\triangle{/tex}AML and {tex}\triangle{/tex}CNO
AM = CO (AB = DC and M and O are the midpoints)
AL = CN (AD = BC and L and N are the midpoints)
{tex}\angle{/tex} MAL =  {tex}\angle{/tex}NCO (all angles of a square = 90°)
by AAS criteria
{tex}\triangle{/tex}AML {tex}\cong{/tex} {tex}\triangle{/tex}CNO
{tex}\therefore{/tex} ML = ON (CPCT)
similarly {tex}\triangle{/tex}MBN {tex}\cong{/tex}  {tex}\triangle{/tex}LDO
now,
in {tex}\triangle{/tex}AML,
{tex}\angle{/tex}AML = {tex}\angle{/tex}ALM (AM = AL)
= 45°
similarly in  {tex}\triangle{/tex}LDO
 {tex}\angle{/tex}DLO = 45°
{tex}\therefore{/tex} {tex}\angle{/tex} MLO = 90°
by the properties of SQUARE
All sides are equal and angles are 90°

Santosh Yadav, the legendary mountaineer from India and Maria Sharapova, Russia’s tennis sensation trained in the U.S., are living examples of determined and consistent hard work. Both these young women started their journey to the top from humble backgrounds. Today both Santosh Yadav and Maria Sharapova enjoy the status of a celebrity. To attain this position they both had to work very hard in their life. Both of these girls were of strong and true determination. They had a clear vision of their life. They wanted to raise themselves up from the common people around them. They sacrificed the comfort and pleasure of their life to achieve their aim. They reached on top of the world. Santosh Yadav became the only women of the world to scale Mt Everest twice. Maria Sharapova got the fibre position in the world in women tennis. They proved that nothing is impossible before true determination and iron will.

Advantage of word processor over typewriter are- when we make a mistake in typewriter we have to type the whole document again while in word processor we can make the mistake correct- to send the document to different address we have to write the document separately for each address and in word processor we have to write it once and can be sent to many addresses

1-The Bolsheviks were led by Voldimir Lenin while Mensheviks were led by Alexander Kerenski2-The Bolsheviks constituted a majority of socialists while Mensheviks represented a minority group3-The Bolshevik thought that in a repressive society like Statistics Russia.The party should be disciplined and should control the number and quality of its member while in the Mensheviks on the other hand, thought that the party should be opened to all.

Factor Theorem is generally applied to factoring and finding the roots of polynomial equations. It is the reverse form of the remainder theorem. Problems are solved based on the application of synthetic division and then to check for a zero remainder.

The main difference is, humans can forget but neural networks cannot. Once fully trained, a neural net will not forget. Whatever a neural network learns is hard-coded and becomes permanent. A human's knowledge is volatile and may not become permanent.