English

NCERT Exemplar solutions for Mathematics [English] Class 7 chapter 1 - Integers [Latest edition]

Advertisements

Chapters

NCERT Exemplar solutions for Mathematics [English] Class 7 chapter 1 - Integers - Shaalaa.com
Advertisements

Solutions for Chapter 1: Integers

Below listed, you can find solutions for Chapter 1 of CBSE NCERT Exemplar for Mathematics [English] Class 7.


Exercise
Exercise [Pages 8 - 23]

NCERT Exemplar solutions for Mathematics [English] Class 7 1 Integers Exercise [Pages 8 - 23]

There are four options, out of which only one is correct. Write the correct one.

Exercise | Q 1 | Page 8

When the integers 10, 0, 5, –5, –7 are arranged in descending or ascending order, them find out which of the following integers always remains in the middle of the arrangement.

  • 0

  • 5

  • –7

  • –5

Exercise | Q 2 | Page 8

By observing the number line, state which of the following statements is not true.

  • B is greater than –10

  • A is greater than 0

  • B is greater than A

  • B is smaller than 0

Exercise | Q 3 | Page 8

By observing the above number line, state which of the following statements is true?

  • B is 2

  • A is – 4

  • B is – 13

  • B is – 4

Exercise | Q 4 | Page 8

Next three consecutive numbers in the pattern 11, 8, 5, 2 are ______.

  • 0, –3, –6

  • –1, –5, –8

  • –2, –5, –8

  • –1, –4, –7

Exercise | Q 5 | Page 9

The next number in the pattern –62, –37, –12 is ______.

  • 25

  • 13

  • 0

  • –13

Exercise | Q 6 | Page 9

Which of the following statements is not true?

  • When two positive integers are added, we always get a positive integer.

  • When two negative integers are added, we always get a negative integer.

  • When a positive integer and a negative integer is added, we always get a negative integer.

  • Additive inverse of an integer 2 is (–2) and additive inverse of (–2) is 2.

Exercise | Q 7 | Page 9

On the following number line value ‘Zero’ is shown by the point

  • X

  • Y

  • Z

  • W

Exercise | Q 8 | Page 9

If ⊗, O, ✓ and • represent some integers on number line, then descending order of these numbers is ______.

  • •, ⊗, ✓, O

  • ⊗, •, ✓, O

  • O, ✓, ⊗, •

  • O, •, ⊗, ✓ 

Exercise | Q 9 | Page 9

On the number line, the value of (–3) × 3 lies on right hand side of ______.

  • –10

  • –4

  • 0

  • 9

Exercise | Q 10 | Page 9

The value of 5 ÷ (–1) does not lie between ______.

  • 0 and –10

  • 0 and 10

  • –4 and –15

  • –6 and 6

Exercise | Q 11 | Page 9

Water level in a well was 20 m below ground level. During rainy season, rain water collected in different water tanks was drained into the well and the water level rises 5 m above the previous level. The wall of the well is 1 m 20 cm high and a pulley is fixed at a height of 80 cm. Raghu wants to draw water from the well. The minimum length of the rope that he can use is ______.

  • 17 m

  • 18 m

  • 96 m

  • 97 m

Exercise | Q 12 | Page 10

(– 11) × 7 is not equal to ______.

  • 11 × (–7)

  • –(11 × 7)

  • (–11) × (–7)

  • 7 × (–11)

Exercise | Q 13 | Page 10

(–10) × (–5) + (–7) is equal to ______.

  • –57

  • 57

  • –43

  • 43

Exercise | Q 14 | Page 10

Which of the folllowing is not the additive inverse of a ?

  • –(–a)

  • a × ( –1)

  • –a

  • a ÷ (–1)

Exercise | Q 15 | Page 11

Which of the following is the multiplicative identity for an integer a?

  • a

  • 1

  • 0

  • –1

Exercise | Q 16 | Page 11

[(–8) × (–3)] × (–4) is not equal to ______.

  • (–8) × [(–3) × (–4)]

  • [(–8) × (–4)] × (–3)

  • [(–3) × (–8)] × (–4)

  • (–8) × (–3) – (–8) × (–4)

Exercise | Q 17 | Page 11

(–25) × [6 + 4] is not same as ______.

  • (–25) × 10

  • (–25) × 6 + (–25) × 4

  • (–25) × 6 × 4

  • –250

Exercise | Q 18 | Page 11

–35 × 107 is not same as ______.

  • –35 × (100 + 7)

  • (–35) × 7 + (–35) × 100

  • –35 × 7 + 100

  • (–30 – 5) × 107

Exercise | Q 19 | Page 11

(–43) × (–99) + 43 is equal to ______.

  • 4300

  • –4300

  • 4257

  • –4214

Exercise | Q 20 | Page 11

(–16) ÷ 4 is not same as ______.

  • (–4) ÷ 16

  • –(16 ÷ 4)

  • 16 ÷ (–4)

  • –4

Exercise | Q 21 | Page 11

Which of the following does not represent an integer?

  • 0 ÷ (−7)

  • 20 ÷ (−4)

  • (− 9) ÷ 3

  • (−12) ÷ 5

Exercise | Q 22 | Page 11

Which of the following is different from the others?

  • 20 + (–25)

  • (–37) – (–32)

  • (–5) × (–1)

  • (45) ÷ (–9)

Exercise | Q 23 | Page 11

Which of the following shows the maximum rise in temperature?

  • 23° to 32°

  • –10° to + 1°

  • –18° to –11°

  • –5° to 5°

Exercise | Q 24 | Page 11

If a and b are two integers, then which of the following may not be an integer?

  • a + b

  • a – b

  • a × b

  • a ÷ b

Exercise | Q 25 | Page 11

For a non-zero integer a which of the following is not defined?

  • a ÷ 0

  • 0 ÷ a

  • a ÷ 1

  • 1 ÷ a

Exercise | Q 26 | Page 11

Encircle the odd one of the following.

  • (–3, 3)

  • (–5, 5)

  • (–6, 1)

  • (–8, 8)

Exercise | Q 27 | Page 11

Encircle the odd one of the following.

  • (–1, –2)

  • (–5, +2)

  • (–4, +1)

  • (–9, +7)

Exercise | Q 28 | Page 12

Encircle the odd one of the following.

  • (–9) × 5 × 6 × (–3)

  • 9 × (–5) × 6 × (–3)

  • (–9) × (–5) × (–6) × 3

  • 9 × (–5) × (–6) × 3

Exercise | Q 29 | Page 12

Encircle the odd one of the following.

  • (–100) ÷ 5

  • (–81) ÷ 9

  • (–75) ÷ 5

  • (–32) ÷ 9

Exercise | Q 30 | Page 12

Encircle the odd one of the following.

  • (–1) × (–1)

  • (–1) × (–1) × (–1)

  • (–1) × (–1) × (–1) × (–1)

  • (–1) × (–1) × (–1) × (–1) × (–1) × (–1)

Fill in the blanks to make the statements true.

Exercise | Q 31 | Page 12

(–a) + b = b + Additive inverse of ______.

Exercise | Q 32 | Page 12

______ ÷ (–10) = 0.

Exercise | Q 33 | Page 12

(–157) × (–19) + 157 = ______.

Exercise | Q 34 | Page 12

[(–8) + ______] + ______ = ______ + [(–3) + ______] = –3

Exercise | Q 35 | Page 12

On the following number line, (–4) × 3 is represented by the point ______.

Exercise | Q 36 | Page 12

If x, y and z are integers then (x + ______) + z = ______ + (y + ______).

Exercise | Q 37 | Page 12

(–43) + ______ = –43

Exercise | Q 38 | Page 12

(–8) + (–8) + (–8) = _____ × (–8)

Exercise | Q 39. | Page 12

11 × (–5) = – (_____ × _____) = _____.

Exercise | Q 40. | Page 12

(–9) × 20 = _____.

Exercise | Q 41 | Page 12

(–23) × (42) = (–42) × _____.

Exercise | Q 42 | Page 12

While multiplying a positive integer and a negative integer, we multiply them as ______ numbers and put a ______ sign before the product.

Exercise | Q 43 | Page 12

If we multiply ______ number of negative integers, then the resulting integer is positive.

Exercise | Q 44 | Page 12

If we multiply six negative integers and six positive integers, then the resulting integer is ______.

Exercise | Q 45 | Page 13

If we multiply five positive integers and one negative integer, then the resulting integer is ______.

Exercise | Q 46 | Page 13

______ is the multiplicative identity for integers.

Exercise | Q 47 | Page 13

We get additive inverse of an integer a when we multiply it by ______.

Exercise | Q 48 | Page 13

(–25) × (–2) = ______.

Exercise | Q 49 | Page 13

(–5) × (–6) × (–7) = ______.

Exercise | Q 50 | Page 13

3 × (–1) × (–15) = ______.

Exercise | Q 51 | Page 13

[12 × (–7)] × 5 = ______ × [(–7) × ______]

Exercise | Q 52 | Page 13

23 × (–99) = ______ × (–100 + ______) = 23 × ______ + 23 × ______.

Exercise | Q 53 | Page 13

______ × ( – 1) = –35

Exercise | Q 54 | Page 13

______ × (–1) = 47

Exercise | Q 55 | Page 13

88 × ______ = –88

Exercise | Q 56 | Page 13

______ × (–93) = 93

Exercise | Q 57 | Page 13

(–40) × ______ = 80

Exercise | Q 58 | Page 13

______ × (–23) = –920

Exercise | Q 59 | Page 13

When we divide a negative integer by a positive integer, we divide them as whole numbers and put a ______ sign before quotient.

Exercise | Q 60 | Page 13

When –16 is divided by ______ the quotient is 4.

Exercise | Q 61 | Page 14

Division is the inverse operation of ______.

Exercise | Q 62 | Page 14

65 ÷ (–13) = ______.

Exercise | Q 63 | Page 14

(–100) ÷ (–10) = ______.

Exercise | Q 64 | Page 14

(–225) ÷ 5 = ______.

Exercise | Q 65 | Page 14

______ ÷ (–1) = –83

Exercise | Q 66 | Page 14

______ ÷ (–1) = 75

Exercise | Q 67 | Page 14

51 ÷ _____ = – 51

Exercise | Q 68 | Page 14

113 ÷ _____ = –1

Exercise | Q 69 | Page 14

(–95) ÷ ______ = 95

Exercise | Q 70 | Page 14

(–69) ÷ (69) = ______.

Exercise | Q 71 | Page 14

(–28) ÷ (–28) = ______.

State whether the statements are True or False.

Exercise | Q 72 | Page 14

5 – (–8) is same as 5 + 8.

  • True

  • False

Exercise | Q 73 | Page 14

(–9) + (–11) is greater than (–9) – (–11).

  • True

  • False

Exercise | Q 74 | Page 14

Sum of two negative integers always gives a number smaller than both the integers.

  • True

  • False

Exercise | Q 75 | Page 14

Difference of two negative integers cannot be a positive integer.

  • True

  • False

Exercise | Q 76 | Page 14

We can write a pair of integers whose sum is not an integer.

  • True

  • False

Exercise | Q 77 | Page 14

Integers are closed under subtraction.

  • True

  • False

Exercise | Q 78 | Page 14

(–23) + 47 is same as 47 + (–23).

  • True

  • False

Exercise | Q 79 | Page 14

When we change the order of integers, their sum remains the same.

  • True

  • False

Exercise | Q 80 | Page 14

When we change the order of integers their difference remains the same.

  • True

  • False

Exercise | Q 81 | Page 14

Going 500 m towards east first and then 200 m back is same as going 200 m towards west first and then going 500 m back.

  • True

  • False

Exercise | Q 82 | Page 14

(–5) × (33) = 5 × (–33)

  • True

  • False

Exercise | Q 83 | Page 14

(–19) × (–11) = 19 × 11

  • True

  • False

Exercise | Q 84 | Page 15

(–20) × (5 – 3) = (–20) × (– 2)

  • True

  • False

Exercise | Q 85 | Page 15

4 × (–5) = (–10) × (–2)

  • True

  • False

Exercise | Q 86 | Page 15

(–1) × (–2) × (–3) = 1 × 2 × 3

  • True

  • False

Exercise | Q 87 | Page 15

–3 × 3 = –12 – (–3)

  • True

  • False

Exercise | Q 88 | Page 15

Product of two negative integers is a negative integer.

  • True

  • False

Exercise | Q 89 | Page 15

Product of three negative integers is a negative integer.

  • True

  • False

Exercise | Q 90 | Page 15

Product of a negative integer and a positive integer is a positive integer.

  • True

  • False

Exercise | Q 91 | Page 15

When we multiply two integers their product is always greater than both the integers.

  • True

  • False

Exercise | Q 92 | Page 15

Integers are closed under multiplication.

  • True

  • False

Exercise | Q 93 | Page 15

(–237) × 0 is same as 0 × (–39).

  • True

  • False

Exercise | Q 94 | Page 15

Multiplication is not commutative for integers.

  • True

  • False

Exercise | Q 95 | Page 15

(–1) is not a multiplicative identity of integers.

  • True

  • False

Exercise | Q 96 | Page 15

99 × 101 can be written as (100 – 1) × (100 + 1)

  • True

  • False

Exercise | Q 97 | Page 15

If a, b, c are integers and b ≠ 0 then, a × (b – c) = a × b – a × c

  • True

  • False

Exercise | Q 98 | Page 15

(a + b) × c = a × c + a × b

  • True

  • False

Exercise | Q 99 | Page 15

a × b = b × a

  • True

  • False

Exercise | Q 100 | Page 15

a ÷ b = b ÷ a

  • True

  • False

Exercise | Q 101 | Page 15

a – b = b – a

  • True

  • False

Exercise | Q 102 | Page 16

a ÷ (–b) = –(a ÷ b)

  • True

  • False

Exercise | Q 103 | Page 16

a ÷ (–1) = –a

  • True

  • False

Exercise | Q 104 | Page 16

Multiplication fact (–8) × (–10) = 80 is same as division fact 80 ÷ (–8) = (–10)

  • True

  • False

Exercise | Q 105 | Page 16

Integers are closed under division.

  • True

  • False

Exercise | Q 106 | Page 16

[(–32) ÷ 8] ÷ 2 = –32 ÷ [8 ÷ 2]

  • True

  • False

Exercise | Q 107 | Page 16

The sum of an integer and its additive inverse is zero (0).

  • True

  • False

Exercise | Q 108 | Page 16

The successor of 0 × (–25) is 1 × (–25)

  • True

  • False

Observe the following patterns and fill in the blanks to make the statements true:

Exercise | Q 109.(a) | Page 16

–5 × 4 = –20

–5 × 3 = –15 = –20 – (–5)

–5 × 2 = ______ = –15 – (–5)

–5 × 1 = ______ = ______

–5 × 0 = 0 = ______

–5 × –1 = 5 = ______

–5 × – 2 = ______ = ______

Exercise | Q 109.(b) | Page 16

7 × 4 = 28

7 × 3 = ______ = 28 – 7

7 × 2 = ______ = ______ – 7

7 × 1 = 7 = ______ – 7

7 × 0 = ______ = ______ – ______

7 × –1 = –7 = ______ – ______

7 × –2 = ______ = ______ – ______

7 × –3 ______ = ______ – ______

Science Application:

Exercise | Q 110. (a) | Page 16

An atom consists of charged particles called electrons and protons. Each proton has a charge of +1 and each electron has a charge of –1. Remember number of electrons is equal to number of protons, while answering these questions:

What is the charge on an atom?

Science Application:

Exercise | Q 110. (b) | Page 16

An atom consists of charged particles called electrons and protons. Each proton has a charge of +1 and each electron has a charge of –1. Remember number of electrons is equal to number of protons, while answering these questions:

What will be the charge on an atom if it loses an electron?

Science Application:

Exercise | Q 110. (c) | Page 16

An atom consists of charged particles called electrons and protons. Each proton has a charge of +1 and each electron has a charge of –1. Remember number of electrons is equal to number of protons, while answering these questions:

What will be the charge on an atom if it gains an electron?

Exercise | Q 111 | Page 16

An atom changes to a charged particle called ion if it loses or gains electrons. The charge on an ion is the charge on electrons plus charge on protons. Now, write the missing information in the table given below:

Name of Ion Proton Charge Electron Charge Ion Charge
Hydroxide ion  +9 –1
Sodium ion +11 +1
Aluminium ion +13 –10
Oxide ion +8 –10

Social Studies Application:

Exercise | Q 112. (a) | Page 18

Remembering that 1AD came immediately after 1BC, while solving these problems take 1BC as –1 and 1AD as +1.

The Greeco-Roman era, when Greece and Rome ruled Egypt started in the year 330 BC and ended in the year 395 AD. How long did this era last?

Social Studies Application:

Exercise | Q 112. (b) | Page 18

Remembering that 1AD came immediately after 1BC, while solving these problems take 1BC as –1 and 1AD as +1.

Bhaskaracharya was born in the year 1114 AD and died in the year 1185 AD. What was his age when he died?

Social Studies Application:

Exercise | Q 112. (c) | Page 18

Remembering that 1AD came immediately after 1BC, while solving these problems take 1BC as –1 and 1AD as +1.

Turks ruled Egypt in the year 1517 AD and Queen Nefertis ruled Egypt about 2900 years before the Turks ruled. In what year did she rule?

Social Studies Application:

Exercise | Q 112. (d) | Page 18

Remembering that 1AD came immediately after 1BC, while solving these problems take 1BC as –1 and 1AD as +1.

Greek mathematician Archimedes lived between 287 BC and 212 BC and Aristotle lived between 380 BC and 322 BC. Who lived during an earlier period?

Exercise | Q 113 | Page 18

The table shows the lowest recorded temperatures for each continent. Write the continents in order from the lowest recorded temperature to the highest recorded temperature.

The Lowest Recorded Temperatures
Continent Temperature
(in Fahrenheit)
Africa –11°
Antarctica –129°
Asia –90°
Australia –9°
Europe –67°
North America –81°
South America –27°
Exercise | Q 114 | Page 18

Write a pair of integers whose product is –12 and there lies seven integers between them (excluding the given integers).

Match the column:

Exercise | Q 115 | Page 18

From given integers in Column I match an integer of Column II so that their product lies between –19 and –6:

Column I Column II
–5 1
6 –1
–7 3
8 –2
Exercise | Q 116 | Page 19

Write a pair of integers whose product is –36 and whose difference is 15.

Match the following:

Exercise | Q 117 | Page 19
Column I Column II
(a) a × 1 (i) Additive inverse of a
(b) 1 (ii) Additive identity
(c) (–a) ÷ (–b) (iii) Multiplicative identity
(d) a × (–1) (iv) a ÷ (–b)
(e) a × 0 (v) a ÷ b
(f) (–a) ÷ b vi) a
(g) 0 (vii) –a
(h) a ÷ (–a) (viii) 0
(i) –a (ix) –1
Exercise | Q 118 | Page 19

You have ₹ 500 in your savings account at the beginning of the month. The record below shows all of your transactions during the month. How much money is in your account after these transactions?

Cheque No. Date Transaction Description Payment Deposit
384102  4/9  Jal Board Deposit ₹ 120 ₹ 200
275146 12/9
384103  22/9  LIC India Deposit ₹ 240 ₹ 150
801351 29/9
Exercise | Q 119.(a) | Page 20

Write a positive integer and a negative integer whose sum is a negative integer.

Exercise | Q 119.(b) | Page 20

Write a positive integer and a negative integer whose sum is a positive integer.

Exercise | Q 119.(c) | Page 20

Write a positive integer and a negative integer whose difference is a negative integer.

Exercise | Q 119.(d) | Page 20

Write a positive integer and a negative integer whose difference is a positive integer.

Exercise | Q 119.(e) | Page 20

Write two integers which are smaller than –5 but their difference is –5.

Exercise | Q 119.(f) | Page 20

Write two integers which are greater than –10 but their sum is smaller than –10.

Exercise | Q 119.(g) | Page 20

Write two integers which are greater than – 4 but their difference is smaller than –4.

Exercise | Q 119.(h) | Page 20

Write two integers which are smaller than –6 but their difference is greater than –6.

Exercise | Q 119.(i) | Page 20

Write two negative integers whose difference is 7.

Exercise | Q 119.(j) | Page 20

Write two integers such that one is smaller than –11, and other is greater than –11 but their difference is –11.

Exercise | Q 119.(k) | Page 20

Write two integers whose product is smaller than both the integers.

Exercise | Q 119.(l) | Page 20

Write two integers whose product is greater than both the integers.

What’s the Error?

Exercise | Q 120 | Page 20

Ramu evaluated the expression –7 – (–3) and came up with the answer –10. What did Ramu do wrong?

What’s the Error?

Exercise | Q 121 | Page 20

Reeta evaluated –4 + d for d = –6 and gave an answer of 2. What might Reeta have done wrong?

Exercise | Q 122 | Page 20

The table given below shows the elevations relative to sea level of four locations. Taking sea level as zero, answer the following questions:

Location Elevation (in m)
A –180
B 1600
C –55
D 3200
  1. Which location is closest to sea level?
  2. Which location is farthest from sea level?
  3. Arrange the locations from the least to the greatest elevation.
Exercise | Q 123 | Page 21

You are at an elevation 380 m above sea level as you start a motor ride. During the ride, your elevation changes by the following metres: 540 m, –268 m, 116 m, –152 m, 490 m, –844 m, 94 m. What is your elevation relative to the sea level at the end of the ride

Exercise | Q 124.(i) | Page 21

Evaluate the following, using distributive property.

–39 × 99

Exercise | Q 124.(ii) | Page 21

Evaluate the following, using distributive property.

(–85) × 43 + 43 × (–15)

Exercise | Q 124.(iii) | Page 21

Evaluate the following, using distributive property.

53 × (–9) –  (–109) × 53

Exercise | Q 124.(iv) | Page 21

Evaluate the following, using distributive property.

68 × (–17) + (–68) × 3

Exercise | Q 125.(i) | Page 21

If * is an operation have, such that for integers a and b. We have a * b = a × b + (a × a + b × b), then find (–3) * (–5)

Exercise | Q 125.(ii) | Page 21

If * is an operation have, such that for integers a and b. We have a * b = a × b + (a × a + b × b), then find (–6) * 2

Exercise | Q 126. (i) | Page 21

If Δ is an operation such that for integers a and b we have a Δ b = a × b – 2 × a × b + b × b (–a) × b + b × b then find 4 Δ (–3) Also show that 4 ∆ (–3) ≠ (–3) ∆ 4.

Exercise | Q 126. (ii) | Page 21

If Δ is an operation such that for integers a and b we have a Δ b = a × b – 2 × a × b + b × b (–a) × b + b × b then find (–7) Δ (–1). Also show that (–7) Δ (–1) ≠ (–1) Δ (–7).

Exercise | Q 127 | Page 21

Below u, v, w and x represent different integers, where u = –4 and x ≠ 1. By using following equations, find each of the values:
u × v = u
x × w = w
u + x = w

  1. v
  2. w
  3. x

Explain your reasoning using the properties of integers.

Exercise | Q 128 | Page 21

Height of a place A is 1800 m above sea level. Another place B is 700 m below sea level. What is the difference between the levels of these two places?

Exercise | Q 129 | Page 21

The given table shows the freezing points in °F of different gases at sea level. Convert each of these into °C to the nearest integral value using the relation and complete the table,

C = `5/9 (F - 32)`

Gas Freezing Point at
Sea Level (°F)
Freezing Point at
Sea Level (°C)
Hydrogen –435  
Krypton –251  
Oxygen –369  
Helium –458  
Argon –309  
Exercise | Q 130 | Page 22

Sana and Fatima participated in an apple race. The race was conducted in 6 parts. In the first part, Sana won by 10 seconds. In the second part she lost by 1 minute, then won by 20 seconds in the third part and lost by 25 seconds in the fourth part, she lost by 37 seconds in the fifth part and won by 12 seconds in the last part. Who won the race finally?

Exercise | Q 131 | Page 22

A green grocer had a profit of ₹ 47 on Monday, a loss of ₹ 12 on Tuesday and loss of ₹ 8 on Wednesday. Find his net profit or loss in 3 days.

Exercise | Q 132 | Page 22

In a test, +3 marks are given for every correct answer and –1 mark are given for every incorrect answer. Sona attempted all the questions and scored +20 marks though she got 10 correct answers.

  1. How many incorrect answers has she attempted?
  2. How many questions were given in the test?
Exercise | Q 133 | Page 22

In a true-false test containing 50 questions, a student is to be awarded 2 marks for every correct answer and –2 for every incorrect answer and 0 for not supplying any answer. If Yash secured 94 marks in a test, what are the possibilities of his marking correct or wrong answer?

Exercise | Q 134 | Page 22

A multistorey building has 25 floors above the ground level each of height 5 m. It also has 3 floors in the basement each of height 5 m. A lift in building moves at a rate of 1 m/s. If a man starts from 5 0m above the ground, how long will it take him to reach at 2nd floor of basement?

Exercise | Q 135 | Page 22

Taking today as zero on the number line, if the day before yesterday is 17 January, what is the date 3 days after tomorrow?

Exercise | Q 136 | Page 23

The highest point measured above sea level is the summit of Mt. Everest which is 8,848 m above sea level and the lowest point is challenger Deep at the bottom of Mariana Trench which is 10911 m below sea level. What is the vertical distance between these two points?

Solutions for 1: Integers

Exercise
NCERT Exemplar solutions for Mathematics [English] Class 7 chapter 1 - Integers - Shaalaa.com

NCERT Exemplar solutions for Mathematics [English] Class 7 chapter 1 - Integers

Shaalaa.com has the CBSE Mathematics Mathematics [English] Class 7 CBSE solutions in a manner that help students grasp basic concepts better and faster. The detailed, step-by-step solutions will help you understand the concepts better and clarify any confusion. NCERT Exemplar solutions for Mathematics Mathematics [English] Class 7 CBSE 1 (Integers) include all questions with answers and detailed explanations. This will clear students' doubts about questions and improve their application skills while preparing for board exams.

Further, we at Shaalaa.com provide such solutions so students can prepare for written exams. NCERT Exemplar textbook solutions can be a core help for self-study and provide excellent self-help guidance for students.

Concepts covered in Mathematics [English] Class 7 chapter 1 Integers are Associative Property of Multiplication of Integers, Concept for Natural Numbers, Concept for Whole Numbers, Negative and Positive Numbers, Concept of Integers, Representation of Integers on the Number Line, Concept for Ordering of Integers, Subtraction of Integers, Properties of Addition and Subtraction of Integers, Multiplication of a Positive and a Negative Integers, Multiplication of Two Negative Integers, Product of Three Or More Negative Integers, Closure Property of Multiplication of Integers, Commutative Property of Multiplication of Integers, Division of Integers, Properties of Division of Integers, Distributive Property of Multiplication of Integers, Multiplication of Integers with Zero, Multiplicative Identity of Integers, Addition of Integers, Making Multiplication Easier of Integers.

Using NCERT Exemplar Mathematics [English] Class 7 solutions Integers exercise by students is an easy way to prepare for the exams, as they involve solutions arranged chapter-wise and also page-wise. The questions involved in NCERT Exemplar Solutions are essential questions that can be asked in the final exam. Maximum CBSE Mathematics [English] Class 7 students prefer NCERT Exemplar Textbook Solutions to score more in exams.

Get the free view of Chapter 1, Integers Mathematics [English] Class 7 additional questions for Mathematics Mathematics [English] Class 7 CBSE, and you can use Shaalaa.com to keep it handy for your exam preparation.

Share
Notifications

Englishहिंदीमराठी


      Forgot password?
Use app×