Page 155 - Demo

154 Arrow-Puffin-4_Semester-1 MathsDivision of a Number by 1000%u2022 When a dividend is divided by 1000, the digits in the ones, tens and hundreds places become the remainder.%u2022 The number formed by the remaining digits of the dividend becomes the quotient. Quotient RemainderExamples : 8000 %u00f7 1000 = 8 0 90000 %u00f7 1000 = 90 0 32156 %u00f7 1000 = 32 156 40017 %u00f7 1000 = 40 17Tips for Division%u2022 Know your multiplication tables by heart.%u2022 If the first digit of the dividend is smaller than the divisor, then take the first two digits together to divide.%u2022 If the first two digits of the dividend are smaller than the divisor, then take the first three digits together to divide.%u2022 To check whether the quotient chosen is right, multiply the divisor and the quotient.%u2022 Write the product under the dividend and subtract.%u2022 The difference should be either zero or a number less than the divisor.%u2022 If the difference is more than the divisor, try the next greater number as quotient.I. Find the quotient and the remainder.a. 70 %u00f7 10 b. 89 %u00f7 10 c. 300 %u00f7 10 d. 756 %u00f7 10e. 4000 %u00f7 10 f. 4210 %u00f7 10 g. 3287 %u00f7 10 h. 5000 %u00f7 10II. Find the quotient and the remainder.a. 800 %u00f7 100 b. 735 %u00f7 100 c. 9000 %u00f7 100d. 4285 %u00f7 100 e. 35605 %u00f7 100 f. 12857 %u00f7 100III. Find the quotient and the remainder.a. 6000 %u00f7 1000 b. 3125 %u00f7 1000 c. 13405 %u00f7 1000d. 85608 %u00f7 1000 e. 4217 %u00f7 1000 f. 10000 %u00f7 1000Sometimes, when dividing, there is something left over. It is called the remainder. Let's Practise 4.8 ApplicationLet's Understand Conceptual UnderstandingLet's Understand Conceptual Understanding