The usual form of 1000a + 10b + c is
(a) abc
(b) abc0
(c) a0bc
(d) ab0c
Solution:
The usual form of 1000a + 10b + c is a0bc
1000a + 10b + c can also be written as:
a × 10³ + 0 × 10² + b × 10¹ + c × 10⁰
Zero(0) is in the hundreds place.
The correct choice is (c)
✦ Try This: The usual form of 1000a + 100b + c is (a) abc, (b) abc0, (c) a0bc, (d) ab0c
The usual form of 1000a + 100b + c is ab0c
1000a + 100b + c can also be written as:
a × 10³ + b × 10² + 0 × 10¹ + c × 10⁰
Zero(0) is in the tens place.
☛ Also Check: NCERT Solutions for Class 8 Maths Chapter 16
NCERT Exemplar Class 8 Maths Chapter 13 Problem 3
The usual form of 1000a + 10b + c is (a) abc, (b) abc0, (c) a0bc, (d) ab0c
Summary:
The usual form of 1000a + 10b + c is a0bc.
☛ Related Questions:
- Let abc be a three-digit number. Then abc - cba is not divisible by (a) 9, (b) 11, (c) 18, (d) 33
- The sum of all the numbers formed by the digits x, y and z of the number xyz is divisible by (a) 11, . . . .
- A four-digit number aabb is divisible by 55. Then possible value(s) of b is/are (a) 0 and 2, (b) 2 a . . . .
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