Holiday Homework Subject – Mathematics 10 Class

Holiday Homework

Subject – Mathematics

10th

Class

Complete your Mathematics practical file.

Solved all assignment already given.

Solve the following question chapter wise

Chapter – Real Number

Question 1: Use Euclid’s division algorithm to find the HCF of:

(i) 𝟏𝟑𝟓 𝒂𝒏𝒅 𝟐𝟐𝟓

(ii) 𝟏𝟗𝟔 𝒂𝒏𝒅 𝟑𝟖𝟐𝟐𝟎

(iii) 𝟖𝟔𝟕 𝒂𝒏𝒅 𝟐𝟐𝟓

Question 2: Use Euclid’s division lemma to show that the square of any positive integer is either of form 𝟑𝒎 𝒐𝒓 𝟑𝒎 + 𝟏 for some integer 𝒎. [ 𝐇𝐢𝐧𝐭: 𝐥𝐞𝐭 𝒙 𝐛𝐞 𝐚𝐧𝐲 𝐩𝐨𝐬𝐢𝐭𝐢𝐯𝐞 𝐢𝐧𝐭𝐞𝐠𝐞𝐫 𝐭𝐡𝐞𝐧 𝐢𝐭 𝐢𝐬 𝐨𝐟 𝐭𝐡𝐞 𝐟𝐨𝐫𝐦 𝟑𝐪, 𝟑𝐪 + 𝟏 𝐨𝐫 𝟑𝐪 + 𝟐. 𝐍𝐨𝐰 𝐬𝐪𝐮𝐚𝐫𝐞 𝐞𝐚𝐜𝐡 𝐨𝐟 𝐭𝐡𝐞𝐬𝐞 𝐚𝐧𝐝 𝐬𝐡𝐨𝐰 𝐭𝐡𝐚𝐭 𝐭𝐡𝐞𝐲 𝐜𝐚𝐧 𝐛𝐞 𝐫𝐞𝐰𝐫𝐢𝐭𝐞𝐞𝐧 𝐢𝐧 𝐭𝐡𝐞 𝐟𝐨𝐦𝐫 𝟑𝐦 𝐨𝐫 𝟑𝐦 + 𝟏 ]

Question 3: Use Euclid’s division lemma to show that the cube of any positive integer is of the form 𝟗𝒎, 𝟗𝒎 + 𝟏 𝒐𝒓 𝟗𝒎 + 𝟖.

Question 4: Find the LCM and HCF of the following pairs of integers and verify that LCM × HCF = product

of the two numbers. (i) 26 𝑎𝑛𝑑 91 (ii) 510 𝑎𝑛𝑑 92 (iii) 336 𝑎𝑛𝑑 54

Question 5: Find the LCM and HCF of the following integers by applying the prime factorization method.

(i) 𝟏𝟐, 𝟏𝟓 𝒂𝒏𝒅 𝟐𝟏 (ii) 𝟏𝟕, 𝟐𝟑 𝒂𝒏𝒅 𝟐𝟗 (iii) 𝟖, 𝟗 𝒂𝒏𝒅 𝟐𝟓

Question 6: Prove that √𝟓 is irrational.

Question 7: Prove that 𝟑 + 𝟐√𝟓 is irrational.

Question 8: Prove that the following are irrationals: (i) 𝟏 +√𝟐 (ii) 𝟕√𝟓 (iii) 𝟔 + √𝟐

Question 9: Show that any positive odd integer is of the form 𝟔𝒒 + 𝟏 𝒐𝒓, 𝟔𝒒 + 𝟑 𝒐𝒓, 𝟔𝒒 + 𝟓, 𝐰𝐡𝐞𝐫𝐞 𝐪 𝐢𝐬 𝐬𝐨𝐦𝐞 𝐢𝐧𝐭𝐞𝐠𝐞𝐫.

Question 10: Prove that the square of any positive integer is of the form 𝟒𝒒 𝒐𝒓 𝟒𝒒 + 𝟏 for some integer

q.

Q.11 Prove that if a positive integer is of the form 6q + 5, then it is of the form 3q + 2 for some integer q,

but not conversely.

Q.12 Prove that the product of three consecutive positive integer is divisible by 6.

Q.13 For any positive integer n , prove that 𝒏 𝟑− n divisible by 6.

Q.14 Define HOE of two positive integers and find the HCF of the following pairs of numbers: (i) 32 and

54 (ii) 18 and 24 (iii) 70 and 30 (iv) 56 and 88 (v) 475 and 495

Q.15 Use Euclid’s division algorithm to find the HCF of (i) 135 and 225 (ii) 196 and 38220 Q.17 If the HCF

of 408 and 1032 is expressible in the form 1032 m − 408 × 5, find m.

Q.16 If the HCF of 657 and 963 is expressible in the form 657 x + 963 x − 15, find x.

Q.17 Find the largest number which divides 615 and 963 leaving remainder 6 in each case.

Q.18 Find the greatest number which divides 285 and 1249 leaving remainders 9 and 7 respectively.

Q.19 Find the largest number which exactly divides 280 and 1245 leaving remainders 4 and 3,

respectively.

Chapter-Polynomial

Q1: Find the zeroes of each of the following quadratic polynomials and verify the relationship between

the zeroes and their coefficient:

(i) 𝐟(𝐱) = 𝐱 𝟐 − 𝟐𝐱 − 𝟖 (ii) 𝐪(𝐱) = √𝟑𝐱 𝟐 + 𝟏𝟎𝐱 + 𝟕√𝟑 (iii) 𝐡(𝐭) = 𝐭 𝟐 − 𝟏𝟓 (iv) 𝐟(𝐱) = 𝐱 𝟐 − (√𝟑 + 𝟏)𝐱 + √𝟑 (v) 𝐠(𝐱) = 𝐚(𝐱 𝟐 + 𝟏) − 𝐱(𝐚 𝟐 + 𝟏) (vi) 𝐟(𝐱) = 𝐱 𝟐 − 𝟐√𝟐𝐱 + 𝟔 (vii) 𝐟(𝐱) = 𝐱 𝟐 − 𝟑 = 𝟕𝐱

Q2: If α and β the zeroes of the quadratic polynomial f(x) = 𝒂𝒙 𝟐 + 𝒃𝒙 + 𝒄, then evaluate: (i) 𝛂 − 𝛃 (ii) 𝛂 –

(iii) 𝛂 + 𝛃 − 𝟐𝛂𝛃 (iv) 𝛂 𝟐𝛃 + 𝛂𝛃 𝟐 (v) 𝛂 𝟒 + 𝛃 𝟒

Q.3 If the squared difference of the zeroes of the quadratic polynomial (𝒙) = 𝒌𝒕 𝟐 + 𝟐𝒕 + 𝟑𝒌 is equal to

their product, find the value of k.

Q.4. If one zero of the quadratic polynomial (𝒙) = 𝟒𝒙 𝟐 − 𝟖𝒌𝒙 − 𝟗 is negative of the other, find the value

of k.

Q.5. Verify that the numbers given alongside of the cubic polynomials below are their zeroes. Also,

verify the relationship between the zeroes and coefficients in each case:

(𝒊) 𝒇(𝒙) = 𝟐𝒙 𝟑 + 𝒙 𝟐 − 𝟓𝒙 + 𝟐 ; 𝟏 /𝟐 , 𝟏, −𝟐

(𝒊𝒊) 𝒈(𝒙) = 𝒙 𝟑 − 𝟒𝒙 𝟐 + 𝟓𝒙 − 𝟐 ; 𝟐, 𝟏, 𝟏

Q.6. Find a cubic polynomial with the sum, sum of the product of its zeroes taken at a time, and product

of its zeroes as 3, -1, and -3 respectively. Q.22. If the zeroes of the polynomial (𝒙) = 𝟐𝒙 𝟑 − 𝟏𝟓𝒙 𝟐 + 𝟑𝟕𝒙 − 𝟑𝟎 are in A.P., find them.

Chapter –linear equation in two variables

Solve the following problem by any method

Q1: A lending library has a fixed charge for the first three days and an additional charge for each day

thereafter. Saritha paid Rs 27 for a book kept for seven days, while Susy paid Rs 21 for the book she kept

for five days. Find the fixed charge and the charge for each extra day.

Q 2: One Says, “Give me a hundred, friend! I shall then become twice as rich as you.” The other replies,

“If you give me ten, I shall be six times as rich as you.” Tell me what is the amount of their respective

capital?

Q3: 5 pens and 6 pencils together cost Rs 9 and 3 pens and 2 pencils cost Rs. 5. Find the cost of 1 pen

and 1 pencil.

Q4: 7 audio cassettes and 3 video cassettes cost Rs 1110, while 5 audio cassettes and 4 video cassettes

cost Rs 1350. Find the cost of an audio cassette and a video cassette.

Q 5: Reena has pens and pencils which together are 40 in number. If she has 5 more pencils and 5 less

pens, then number of pencils would become 4 times the number of pens. Find the original number of

pens and pencils.

Q 6: 4 tables and 3 chairs, together, cost Rs 2,250 and 3 tables and 4 chairs cost Rs 1950. Find the cost of

2 chairs and 1 table.

Q 7: 6 bags and 4 pens together cost Rs 257 whereas 4 bags and 3 pens together cost Rs 324. Find the

total cost of 1 bag and 10 pens.

Q 8: 5 books and 7 pens together cost Rs 79 whereas 7 books and 5 pens together cost Rs 77. Find the

total cost of 1 book and 2 pens.

Q9: A and B each have a certain number of mangoes. A says to B, “if you give 30 of your mangoes, I will

have twice as many as left with you.” B replies, “If you give me 10, ,I will have thrice as many as left with

you.” How many mangoes does each have?

Q 10: The coach of a cricket team buys 7 bats and 6 balls for Rs 3800. Later he buys 3 bats and 5 balls for

Rs 1750. Find the cost of each bat and each ball.

Q11: 𝟏𝟏𝒙 + 𝟏𝟓𝒚 + 𝟐𝟑 = 𝟎, 𝟕𝒙 − 𝟐𝒚 − 𝟐𝟎 = 𝟎

Q 12: 𝟑𝒙 − 𝟕𝒚 + 𝟏𝟎 = 𝟎, 𝒚 − 𝟐𝒙 − 𝟑 = 𝟎

Q 13: Form the pair of linear equations for the following problems and find their solution by substitution

method. (i) The difference between two numbers is 26 and one number is three times the other. Find

them. (ii) The larger of two supplementary angles exceeds the smaller by 18 degrees, Find them. (iii) The

coach of a cricket team buys 7 bats and 5 balls for Rs 3800. Later, she buys 3 bats and 5 balls for Rs 1750.

Find the cost of each bat and each ball. (iv) The taxi charges in a city consist of a fixed charge together

with the charge for the distance covered. For a distance of 10km, the charge paid is Rs 105 and for a

journey of 15km, the charge paid is Rs 155. What are the fixed charges and the charge per km? How

much does a person have to pay for travelling a distance of 25 km. (v) A fraction becomes 𝟗 𝟏 , if 2 is

added to both the numerator and the denominator. If, 3 is added to both the numerator and the

denominator it becomes 𝟓 . Find the fraction. (vi) Five years hence, the age of Jacob will be three times

that of his son. Five years ago, Jacob’s age was seven times that of his son. What are their present ages?

Q 14: Which of the following pairs of linear equations has unique solution, no solution or infinitely many

solutions? In case there is a unique solution, find it by using cross multiplication method.

(i) 𝒙 − 𝟑𝒚 − 𝟑 = 𝟎, 𝟑𝒙 − 𝟗𝒚 − 𝟐 = 𝟎

(ii) 𝟐𝒙 + 𝒚 = 𝟓, 𝟑𝒙 + 𝟐𝒚 = 𝟖

(iii) 𝟑𝒙 − 𝟓𝒚 = 𝟐 ,𝒙 − 𝟏𝟎𝒚 = 𝟒𝟎

(iv) 𝒙 − 𝟑𝒚 − 𝟕 = 𝟎, 𝟑𝒙 − 𝟑𝒚 − 𝟏𝟓 = 𝟎

Chapter-Quadratic Equation

Question 1: In each of the following, find the value of k for which the given value is a solution of the

given equation:

(i) 𝟕𝒙 𝟐 + 𝒌𝒙 − 𝟑 = 𝟎, 𝒙 = 𝟐 𝟑

(ii) 𝒙 𝟐 − (𝒂 + 𝒃) + 𝒌 = 𝟎, 𝒙 = 𝒂

(iii) 𝒌𝒙𝟐 + √𝟐𝒙 − 𝟒 = 𝟎, 𝒙 = √𝟐

(iv) 𝒙 𝟐 + 𝟑𝒂𝒙 + 𝒌 = 𝟎, 𝒙 = −𝒂

Question 2: The product of two consecutive positive integer is 306. Form the quadratic equation to find

the integers, if x denotes the smaller integer.

Question 3: John and Jivanti together have 45 marbles. Both of them lost 5 marbles each, and the

product of the number of marbles they now have is 128. Form the quadratic equation to find how many

marbles they had to start with, if John had x marbles.

Question 4: A cottage industry produces a certain number of toys in a day. The cost of production of

each toy ( in rupees) was found to be 55 minus the number of articles produced in a day. On a particular

day, the total cost of production was Rs. 750. If x denotes the number of toys produced that day, form

the quadratic equation.

Question 5: The height of a right triangle is 7 cm less than its base. If the hypotenuse is 13 cm, form the

quadratic equation to find the base of the triangle.

Question 6: An express train takes 1 hour less than a passenger train to travel 132 km between Mysore

and Bangalore. If the average speed of the express train is 𝟏𝟏 𝒌𝒎/𝒉𝒓 more that of the passenger train,

form the quadratic equation to find the average speed of express train.

Question 7: A train travels 360 km at a uniform speed. If the speed had been 5 km/hr more, it would

have taken 1 hour less for the same journey. Form the quadratic equation to find the speed of the train.

Question 8: Solve the following quadratic equation by factorization:

1. (𝒙 − 𝟒)(𝒙 + 𝟐) = 𝟎

2. (𝟐𝒙 + 𝟑)(𝟑𝒙 − 𝟕) = 𝟎

3. 𝟒√𝟑𝒙 𝟐 + 𝟓𝒙 − 𝟐√𝟑 = 𝟎

4. √𝟐𝒙 𝟐 − 𝟑𝒙 − 𝟐√𝟐 = 𝟎

5. 𝒂 𝟐𝒙 𝟐 − 𝟑𝟎𝒃𝒙 + 𝟐𝒃 𝟐 = 𝟎

6. 𝒙 𝟐 − (√𝟐 + 𝟏) + √𝟐 = 0

Question 9: In a class test, the sum of Shefali’s marks in Mathematics and English is 30. Had she got 2

marks more in Mathematics and 3 marks less in English, the product of their marks would have been

210. Find her marks in the two subjects.

Question 10: The diagonal of a rectangular field is 60 metres more than the shorter side. If the longer

side is 30 metres more than the shorter side, find the sides of the field. Question 13: The difference of

squares of two numbers is 180. The square of the smaller number is 8 times the larger number. Find the

two numbers.

Question 11: A train travels 360 km at a uniform speed. If the speed had been 5 km/h more, it would

have taken 1 hour less for the same journey. Find the speed of the train.

Question 12: Two water taps together can fill a tank in hours. The tap of larger diameter takes 10 hours

less than the smaller one to fill the tank separately. Find the time in which each tap can separately fill

the tank.

Question 13: An Express train takes 1 hour less than a passenger train to travel 132 km between Mysore

and Bangalore (without taking into consideration the time they stop at intermediate stations). If the

average speeds of the express train is 11 km/h more than that of the passenger train, find the average

speed of the two trains.

Question 14: Sum of the areas of two squares is 468 𝒎 . If the difference of their perimeters is 24 m,

find the sides of the two squares. D

Question 15: Three consecutive positive integers are such that the sum of the square of the first and the

product of other two is 46. Find the integers.

Question 16: The difference of squares of two numbers is 88. If the larger number is 5 less than twice

the smaller number, then find the two numbers.

Question 17: The difference of square of two numbers is 180 . the square of the smaller number is 8

times the large numbers find two numbers.

Question 18: The speed of a boat in still water is 8 km/hr. It can go 15km upstream and 22 km

downstream in 5 hours. Find the speed of the stream.

Question 19: A fast train takes one hour less than a slow train for a journey of 200 km. If the speed of

the slow train is 10 km/hr less than that of the fast train, find the speed of the two trains.

Question 20: A passenger train takes one hour less for a journey of 150 km if its speed is increased by 5

km/hr from its usual speed. Find the usual speed of the train.

Question 21: The time taken by a person to cover 150 km was 2.5 hrs more than the time taken in the

return journey. If he returned at a speed of 10 km/hr more than the speed of going, what was the speed

per hour in each direction?

Question 22: A Plane left 40 minutes late due to bad weather and in order to reach its destination, 1600

km away in time, it had to increase its speed by 400 km/hr from its usual speed. Find the usual speed of

the plane.

Chapter-Probability

1. A bag contains 9 black and 12 white balls. One ball is drawn at random. What is the probability that the ball drawn is black? 2. Find the probability that a number selected from the numbers 1 to 25 which is not a prime number when each of the given number is equally likely to be selected. 3. A bag contains 10 red, 5 blue and 7 green balls. A ball is drawn at random. Find the probability of this ball being not a blue ball. 4. Two dice are thrown at the same time and the product of numbers appearing on them is noted. Find the probability that the product is less than 9. 5. Cards, marked with numbers 5 to 50, are placed in a box and mixed throughly. A card is drawn from teh box at random. Find the probability that the number on the taken out card is: (i) a prime number less than 10. (ii) a number which is a perfect square. 6. Two dice are thrown simultaneously. What is teh probability that (i) 5 will not come up on either of them? (ii) 5 will come up on at least one? (iii) 5 will come up at both dice?

7. From a well suffled pack of playing cards, black jackes, black kings and black aces are removed. A card is then drawn from the pack. Find the probability of getting. (i) a red card (ii) not a diamond card. 8. A bag contains cards which are numbered from 2 to 90. A card is drawn at random from the bag. Find the probability that it bears. (i) a two-digit number (ii) a number which is a perfect square. 9. Cards numbered 1 to 30 are put in a bag. A card is drawn at random from this bag. Find the probability that the number on the drawn card is: (i) not divisible by 3. (ii) a prime number greater than 7. (iii) not a perfect square number. 10. Two different dice are tossed together. Find the probability: (i) That the numbers on either die is even. (ii) That the sum of numbers appearing on the two dice is 5.

Chapter Arithmetic Progression

1. Find the ‘6th’ term of the A.P.:

2. If the numbers a, b, c, d and e form an A.P., then find the value of a – 4b + 6c – 4d + e.

3. If is the arithmetic mean between ‘a’ and ‘b’, then, find the value of ‘n’.

4. If pth term of an A.P. is prove that the sum of the first ‘pq’ terms is

5. If are in A.P., prove that a2, b2, c2 are also in A.P. 6. Solve the equation: 1 + 4 + 7 + 10 + ... + x = 287 7. Find three numbers in A.P. whose sum is 21 and their product is 231. 8. Find p and q such that: 2p, 2p, q, p + 4q, 35 are in AP

9. If are three consecutive terms of an AP, find the value of a.

10. For what value of p, are (2p – 1), 7 and three consecutive terms of an AP?

MD SR SEC SCHOOL , MANKROLA

CLASS-10th

SUBJECT - SCIENCE

SUMMER VACATION HOME WORK

Good Morning Students .

As you know that summer vacation has been started from today .

So keep studies very well and stay safe and healthy at your home.

I am sending worksheet of those chapters which I have done already in

your live classes.

Your work should be in your practice note book.

WORKSHEET – 1 BIOLOGY

CHAPTER- 6 LIFE PROCESSES

1. Explain the role of mouth in digestion of food.

2. Explain the process of nutrition in Amoeba.

3. Explain the process of breathing in man.

4. What would happen if green plants disappear from earth.

5. Differentiation between an autotroph and a heterotroph.

6. IS ‘ nutrition’ a necessity for an organism ? discuss.

7. What are the adaptations of leaf for photosynthesis?

8. Why Is small intestine in herbivores longer than in carnivores?

CHAPTER- 7 CONTROL AND COORDINATION

1. Name the Plant hormones responsible for the following ,

Elonagation of cells

Growth of stem

Promotion of cell division

Falling of senescent leaves

2. Draw and label endocrine glands neatly .

3. What are the major parts of the brain ?mention the functions of

different parts 47 . what constitutes the central and peripheral

nervous systems ? how .

4. Mention one function for each of these hormones ;

Thyroxin

Insulin

Adrenaline

Growth hormone

Testosterone

5 What are reflex actions ? give two examples . explain a reflex arc.

6 Draw and label the parts of neuron .

7 How does chemical coordination take place in animals ?

8 Why is the flow of signals in a synapse from axonal end of one

neuron to dendritic end of another neuron but not the reverse?

CHAPTER – 8 HOW DO ORGANISMS REPRODUCE

1. In a bisexual flower inspite of young stamens being removed artificially , the

flower produces fruit . provide a suitable explanation for above situation .

2.What Is a clone ?why do offspring formed by asexual reproduction exhibit

remarkable similarity ?

3.How does bread mould grow profusely on a moist slice of bread rather than

on a dry slice of bread ?

4.Why cannot fertilizers take place in flowers if pollination does not occur ?

5.How are general growth and sexual maturation different from each other?

6.Draw the diagram of a flower and label the four whorls .write the names of

gamete producing organs in the flower .

7.What are are various ways to avoid pregnancy ?elaborate any one method .

8.Describe sexually transmitted diseases and mention the ways to prevent

them.

WORKSHEET– 2 { PHYSICS}

CHAPTER -12 ELECTRICITY

1. Calculate the potential difference between two terminals of a

battery if 100 joules of work is done to transfer 20 coulomb from

one terminal to another.

2. Calculate the current in a circuit if 500 C of charge pass on

through it in 10 minutes.

3. Calculate the amount of charge that would flow in 2 hours

through an element of an electric bulb drawing a current of 0.25 A

4. Define electric circuit . Distinguish between open and closed

electric circuits .

5. A piece of wire of resistance 20 ohm is drawn out so that its

length is increased to twice its original length . Calculate the

resistance of the wire in the new situation .

6. Resistance of a metal wire of length 1m is 26 ohm at 20 degree

Celsius . If the diameter of the wire is 0.3 mm , what will be the

resistivity of the metal at that temperature?

7. A toaster of resistance 100 ohm is connected to 220 V line .

Calculate the current drawn by the toaster .

8. Mention the factors that maintain the flow of charge through a

conductor .

9. Define the term “electric current.

10. Voltmeter connected in the circuit to measure the potential

difference Define the term ‘resistivity’ of a material .

CHAPTER-10 LIGHT-REFLACTION & REFRACTION

CHAPTER – 11 THE HUMAN EYE AND THE COLOURFUL WORLD

1 explain the structure and functioning of eye .how are we able to

see nearby as well as distant objects?

WORKSHEET - 3 { CHEMISTRY }

CHAPTER –1 CHEMICAL REACTION AND EQUATIONS

the chemical reaction.

CHAPTER – 2 ACID BASES & SALTS

1 .In the following schematic diagram for the preparation of hydrogen gas as shown in the fig.

2.3 . what would happen if following changes are made ?

CHAPTER – 5 PERIODIC CLASSIFICATION OF ELEMENTS

2. Properties of the elements are given below .where would you locate the following

elements in the periodic table ?

(a) A soft metal stored under kerosene.

(b) an element with variable(more than one) valency stored under water .

M.D. SENIOR SECONDRY SCHOOL-MANKROLA-GURUGRAM

HOLIDAY HOME WORK-JUNE2020

CLASS-X

SUBJECT-ENGLISH

SUBJECT-TEACHER-RISHI DUTT SHARMA

INSTRUCTIONS-

ALL THE GIVEN HOMEWORK HAVE TO DO IN A SEPARATE HOMEWORK COPY

YOU HAVE TO DO ALL THE WORK WITH A BEAUTIFULL HAND AND CLEARLY.

DD/MM/YY DESCRIPTION OF THE

WORK

WRITING WORK

GRAMMAR

SECTION(PRACTICE)

LEARNING WORK

13-06-20 READING AND

REVISIONQ

CHAPTER-1 A LETTER

TO GOD- MAKE SOME

SHORTS QUESTIONS

ON THE MAIN POINTS

OF THE LESSON

DO PRACTICE OF

PREPOSITIONS

LEARN ALL THE

TEXTBOOK

QUESTIONS ANSWER

14-06-20 DESCRITIVE

PARAGRAPH

WRITE A DESCRIPTIVE

PARAGRAPH ON

YOUR FAVIORATE

SOCIAL REFORMER

OF INDIA

DO PRACTICE OF THE

MODALS

LEARN ALL THE STEPS

OF DESCRIPTIVE

PARAGRAPH WRITING

15-06-20 TENSES WRITE THE SHORCUT

RULES OF ALL THE

TENSES IN YOUR

COPY..

LEARN ALL THE RULES

OF TENSE AND DO

PRACTICE EVERY DAY

16-06-20 VERBS DO PRACTICE ON THE

VERBS FUNCTION IN

A SENTENCES. WRITE

150 VERBS IN YOUR

COPY IN ALL FORMS

PRESENT FORM

PAST FORM

PAST PARTICIPLE

PRESENT PARTICIPLE

LEARN HOW CAN WE

USE DIFFERENT

FORMS OF VERBS IN

DIFFERENT

SENTENCES


REVISION

CHAPTER-2 NELSON

MANDELA-WRITE 20

SHORT

QUESTION/ANSWERS

OF THIS LESSON

DO PRACTICE OF

ARTICLES- A AN THE

LEARN ALL THE

QUESTION OF

TEXTBOOK.

18-06-20 STORY WRITING DO PRACTICE OF

STORY WRITING ON A

GIVEN OUTLINE.

WRITE STORIES

ATLEAST 5 BASED ON

YOUR OWN OUTLINE

19-05-20 LETTER WRITING DO PRACTICE OF

LETTER WRITING ON

DIFFERENT TOPIC

LIKE- WATER

SHORTAGE IN YOUR

AREA

ELECTRICITY FAILURE

LEARN ALL THE STEPS

OF LETTER WRITING

LETTER TO EDITOR

COMPLAINT LETTER

BUSINESS LETTER

FORMAL/ INFORMAL

LETTER

IN YOUR ARES

SANITATION ISSUES

IN YOUR LOCALITY

20-06-20 ARTICLE/SPEECH DO PRACTICE OF

ARTICLE AND SPEECH

BY WRITING SOME

ARTICLE OR SPEECH

ON YOUR OWN TOPIC

LEARN HOW CAN

YOU WRITE AND

ARTICLE OR SPEECH


REVISION

POEM-ICE AND FIR

WRITE SUMMARY OF

THE POEM

DO PRACTICE OF

TENSES-SIMPLE

PRESENT INDEFINITE

AND PAST INDEFINITE

WITH MAKING

SENTENCE

LEARN RULE OF

TENSE


REVISION

POEM-DUST OF

SNOW-WRITE

SUMMARY OF THE

POEM

DO PRACTICE OF THE

DETERMINER

LEARN DEFINITION

AND FUNCTIONS OF

ARTICLE AND

POSSESIVE

DETERMINERS

23-06-20 ARTICLES WRITE ARTICLE ON

UNITY IN DIVERSITY

AND TOURISM IN

INDIA

DO PRACTICE OF RE-

ORDERING

SENTENCES

LEARN ALL THE TENSE

TO MAKE SENTENCE

SENSFUL IN THE

PRACTICE OF

REORDERING OF

SENTENCES


REVISION

CHAPTER-4 FROM

THE DIARY OF ANNE

FRANK-

WRITE THE LIFE

STORY OF ANNE

FRANK IN YOUR OWN

WORDS ACCORDING

TO THE LESSON.

LEARN ALL THE

TEXTBOOK

QUESTIONS OF THIS

LESSON-FROM THE

DIARY OF ANNE

FRANK

25-06-20 GRAMMAR WRITE THE

DEFINITIONS OF

CLAUSES-PRINCIPAL

CLAUSE AND

SUBORDINATE

CLAUSE

WRITE SOME

EXAMPLES TO

UNDERSTAND THEM.

DO PRACTICE OF

CLAUSES-TYPES OF

ADVERB CLAUSE-FOR

TIME,PURPOSE,

REASON, PLACE.

LEARN THE

DEFINITION OF

CLAUSE

PRINCIPLE CLAUSE

SUBORDINATE

CLAUSE

TYPES OF

SUBORDINATE

CLAUSE


REVISION

CHAPTER-TWO

STORIES ABOUT

FLYING

WRITE SUMMARY OF

BOTH PART OF

LESSON.


REVISION-ARTICLE

WRITE ARTICLE ON

DIGITAL INDIA-

JUDICIOUS USE OF

GADGETS

DO PRACTIVE OF

EDITING AND ACTIVE

AND PASSIVE VOICE

LEARN ALL THE RULE

OF ACTIVE AND

PASSIVE OF VOICE OF

ALL TENSES.

28-06-20 GRAMMAR WRITE ABOUT THE

ROLL OF CONJUCTION

IN COMPOUND AND

COMPLEX SENTENCES

WRITE SOME

IMPORTANT

CONJUNCTIONS

DO PRACTICE OF

CONJUNCTIONS BY

MAKING DIFFERENT

COMPOUND AND

COMPLEX SENTENCES

IN YOUR COPY

LEARN WHY WE USE

CONJUNCTION IN

COMPOUND AND

COMPLEX

SENTENCES.


REVISION

WRITE SHORT

QUESTION/ANSWER

FROM THE CHAPTER

A TRUIMPH OF

SURGERY.

DO PRACTICE OF GAP

FILLING WITH

PREPOSITION,

ARTICLES, TENSES,

CONJUNCTIONS


REVISION

WRITE THE

SUMMARY OF THE

LESSON-FOOTPRINT

WITH OUT FEET

WRITE THE

CHARACTER SKETCH

OF GRIFFIN THE

SCIENTIST AS A

PERSON AND AS A

SCIENTIST

DO THE PRACTICE OF

ARTICLES A,AN,THE

MAKE SENTENCES BY

USING THEM.

LEARN THE PURPOSE

OF LEARNING

ARTICLES

ROLL OF ARTICLES

M.D SENIOR SECONDARY SCHOOL MANKROLA - GURUGRAM

HOLIDAY HOME WORK CLASS - X SUBJECT: S.ST. 1 Read and learn all the chapters done in online classes. 2 Complete all the written work (ques-answer) as well as assignment in your respective registers. 3 Write a slogan on A4 size sheet on Nature Conservation in any language. 4 SUBJECT ENRICHMENT ACTIVITY ECONOMICS A project on Consumer Awareness highlighting the rights and duties of a consumer and legal measures available to protect the consumer from being exploited in markets. 5 MULTIPLE ASSESSMENT ACTIVITY : HISTORY: Map Work showing important centres of Indian Nationalist movement on the political map of India.

Documents

Holiday Homework Subject – Mathematics 10 Class