5th Class

Antonyms/Synonyms   The words which are opposite in meaning' to the given words are known as Antonyms and the words which are same in meaning to the given words are known as Synonyms.  
NO. Words Synonyms Antonyms
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Elementary Idea of Tenses   Read the sentences in each column and try to find the difference in these columns of same row. The words orgroup of words shown in bold letters give us an idea about the time i.e. past, present or future. Here, a short detail of tenses is given and rest you will study in higher classes.  
They study science every day.                                 (Simple Present)
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Jumbled Sentences and Words   Jumbled Sentences Sentences have been divided into parts. The parts are named P, Q, R and S. Rearrange the parts P, Q, R and S to form meaningful sentences. Let us look at some examples:  
  •                      Example 1
P:  sings                                     Q:  she                R:  very                                     S:  sweetly   (a) PQRS                                   (b) QPRS (c) RQPS                                   (d) PRSQ   Ans. (b) She sings very sweetly.  
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Story Construction   Writing a story is an art and an enjoyable task. While writing" a story you should describe the events one by one. Try to make the starting and end of story interesting. Some stories are given below, read them and learn how to make a story.   Archie Although it may seem impossible for Archie to exhibit a personality you will find that lie is usually saying what he shouldn't and is getting unexpected reactions from the crowd wherever he goes. Nothing ever bothers Archie. He's a happy go-lucky little guy who really isn't serious about anything. His outlook is one of that's okay with me whatever it is/' If he is right about an issue, he becomes elated with himself If it is revealed more...

Essay Construction   A Scene in an Examination Hall   Examination is a terror and a curse. It is a very dreadful experience one goes through. Great scholars have said: "We have been examiners as well as examinees. We can well understand how terrible an examination is/ Even Jesus Christ said, "Let no one be put to test.   The fear of examination mars the charms of students life. Life in itself is a huge test and we are always put to trial in one form or the other. No one is spared and I was no exception.   I was in the examination hall and English paper was before me. The very first and second questions made me nervous. I raised my head and saw all were tensed. There more...

Composition  Letter Letter writing is a form of composition for communicating between the writer and the leader. In a letter, we express out feelings and ideas to another person who is away from us Letters are divided into two parts:  1.            Formal Letters: These letters are written to businessmen, teachers, editors etc. 2.            Informal Letters: These letters are written to friends, family, relatives, neighbors etc.   Formal Letter   Write a letter to the sub-inspector of police station reporting about the theft of your bicycle. more...

Factors and Multiples   Introduction We have studied about the operations on numbers, in this chapter, we will study two important terms, that is, ?factors? and ?multiples?. They are related to the operations of multiplication and division.   Factors Factors of a number is the number, which divides the given number completely. If a, b, c, d ?. are factors of ?m? then ?m? will be exactly divisible by a, b, c, d?.   How to Get Factors of a Number To find all possible factors of a number, we have to find all the numbers, which divide the given number exactly.   Rules of Divisibility (i)         The numbers which have 0, 2, 4, 6, or 8 at the unit place is divisible by 2. Ex: 24545666, 69965654, 5484542130 are divisible by 2.   (ii)        If sum of digits of more...

Factors and Multiples   Introduction We have studied about the operations on numbers, in this chapter, we will study two important terms, that is, 'factors' and 'multiples'. They are related to the operations of multiplication and division.   Factors Factors of a number is the number, which divides the given number completely. If a, b, c, d ?. are factors of 'm' then 'm' will be exactly divisible by a, b, c, d?.   How to Get Factors of a Number To find all possible factors of a number, we have to find all the numbers, which divide the given number exactly.   Rules of Divisibility (i)         The numbers which have 0, 2, 4, 6, or 8 at the unit place is divisible by 2. Ex: 24545666, 69965654, 5484542130 are divisible by 2.   (ii)        If more...

 Fractions   Fractions Fraction is a number, which in used to represent the part of a whole. It is expressed in the form of \[\frac{P}{Q}\] where P and Q are natural numbers. The upper part of the fraction is called numerator and the lower part is denominator. For \[\frac{5}{9}\] is a fraction, where 5 is numeration and 9 is denominator.
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Represent the shaded part of the figure as a fraction.             Solution: \[\frac{1}{4}\]   Like Fraction The fractions, which have the same denominators are called like fractions.
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\[\frac{5}{17},\frac{8}{17},\frac{12}{17},\frac{19}{17}\] are like fractions   Unlike Fraction The fractions, which do not have the same denominators, in other words, the fractions with different denominators are called more...

 Operation on Fractions   Operation on the Fractions In the previous chapter, we have studied about the fractions. In this chapter we will study operations on the fractions, like addition, subtraction, multiplication and division on fractions.   Addition of Fractions Make the denominator of fractions same by multiplying a suitable number of the numerator and denominator of both fractions. The common denominator is the denominator of the resultant fraction and addition of numerators is the numerator of the resultant fraction.  
  •        Example
Add \[\frac{12}{16}\] and \[\frac{13}{16}.\] Solution:             \[\frac{12}{16}\,+\,\frac{13}{16}\,=\,\frac{12+13}{16}\,=\,\frac{25}{16}\]  
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Add \[\frac{10}{9}\] and \[\frac{9}{10}.\] Solution: \[\frac{10}{9}\,=\,\frac{10}{9}\,\times \,\frac{10}{10}\,=\,\frac{100}{90}\]             \[\frac{9}{10}\,=\,\frac{9}{10}\,\times \,\frac{9}{9}\,=\,\frac{81}{90}\] Therefore, their sum = \[\frac{10}{90}\,+\,\frac{81}{90}\,=\,\frac{100+81}{90}\,=\,\frac{181}{90}\]   Subtraction of Fractions Make the denominator of each fraction more...


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