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$$999\,\frac{1}{7} + 999\frac{2}{7} + 999\frac{3}{7} + $$     $$999\frac{4}{7} + $$   $$999\frac{5}{7} + $$   $$999\frac{6}{7}$$   is simplified to-
The following table presents the number of families in a village earning a certain level of monthly income from their factory job in the nearby town : Number of Families Income band (in Rupees) 42 40 36 18 5 5,000-9,999 10,000-14,999 15,000-19,999 20,000-24,999 25,000-30,000   Which of the following statements are correct ? (i) Approximately 54% of the families earn between Rs. 10,000 and Rs. 20,000. (ii) There are 70% families who earn more than Rs. 10,000. (iii) A family with highest income earns Rs. 29,500. (iv) Median income is between Rs. 10,000 and Rs. 14,999.
What approximate value should come in the place of x in the following question? 1027.96 = 20% of 4999.98 + 7% of (199.95/x)
What approximate value should come in place of the question mark (?) in the following equation (Note: You are not expected to calculate the exact value)? √580×∛510+ 49.999 x 3.999=?
What approximate value should come in place of question mark (?) in the following question?  69.9% of 4999.99 + 80.03% of 5999.9 = ?
What approximate value will come in the place of the question mark ‘?’ in the following question? (25.999 + 24.001) ÷ 2.0265 ÷ 4.999 + 4 = √?2
What approximate value will come in the place of the question mark ‘?’ in the following equation? (1509.895 + 491.010) ÷ 39.939 × 30.138 - 999.999 = ?
What approximate will come in the place of the question mark ‘?’ in the following question? √24.98 × √624.5 × √99.5 = ?2 – 4999.89 ÷ 3.98
$${\text{999}}\frac{{998}}{{999}} \times 999$$   is equal to :
What approximate value should come in the place of question mark (?) in the following question? (You are not expected to calculate the exact value) 55% of 99.999 + ?2 = 56% of 850 – 20% of 150