How many non-square numbers lie between the following pairs of n

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 Multiple Choice QuestionsShort Answer Type

1.

Find the perfect square numbers between (i) 30 and 40 and (ii) 50 and 60.

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 Multiple Choice QuestionsLong Answer Type

2.

1. Can we say whether the following numbers are perfect squares? How do we know?

(i) 1057 (ii) 23453 (iii) 7928

(iv) 222222 (v) 1069 (vi) 2061

Write five numbers which you can decide by looking at their one’s digit that they are not square numbers.

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 Multiple Choice QuestionsShort Answer Type

3.

Write five numbers which you cannot decide just by looking at their unit’s digit (or one’s place) whether they are square numbers or not.

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4.

Which of 1232, 772 822, 1612, 1092 would end with digit 1?

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5.

Which of the following numbers would have digit 6 at unit place.

(i) 192 (ii) 242 (iii) 262

(iv) 362 (v) 342

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6.

What will be the “one’s digit” in the square of the following numbers?

(i) 1234 (ii) 26387 (iii) 52698

(iv) 99880 (v) 21222 (vi) 9106

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7.

The square of which of the following numbers would be an odd number/an even number?

Why?

(i) 727 (ii) 158 (iii) 269 (iv) 1980

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8.

What will be the number of zeros in the square of the following numbers?

(i) 60 (ii) 400

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9.

How many natural numbers lie between 92 and 102? Between 112 and 122?

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10.

How many non-square numbers lie between the following pairs of numbers:

(i) 1002 and 1012 (ii) 902 and 912

(iii) 10002 and 10012


(i) Between 1002 and 1012
Here, n=100 ∴  n x2 = 100 x 2 = 200

200 non-square numbers lie between 1002 and 1012 .

(ii)  Between 902 and 912

Here, n=90  ∴  2 x n = 2 x 90 or 180

  180 non-square numbers lie between 90 and 91.

(iii)  Between 10002 and 10012

Here, n = 1000           2 x n = 2 x 1000 or 2000
  2000 non-square lie between 10002 and 10012.

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