Table of Contents
What are the place value in a 3 digit number?
Decomposing a 3-digit number: In a three-digit number, there are three place values used – hundred’s, ten’s, and units.
How many 3 digit number can be formed from the digit 2?
There is 4 possible ways to fill hundredth place as digits cannot be repeated. ∴ 3 – digit numbers can be formed from the digits 2, 3, 5, 6, 7 and 9 is 20.
How many 3 digit numbers have at least 2 digits that are the same?
there are 9∗9∗8 three digit numbers where all digits are different so 1000−9∗9∗8 which have at least two digits that are the same and then there are 9 numbers which have exactly three same digits so the number of three digit numbers where exactly two digits are the same is 1000−9∗9∗8−9=343.
Which of the following is divisible by 11?
Consider the following numbers which are divisible by 11, using the test of divisibility by 11: (i) 154, (ii) 814, (iii) 957, (iv) 1023, (v) 1122, (vi) 1749, (vii) 53856, (viii) 592845, (ix) 5048593, (x) 98521258. -1 is divisible by 11. Hence, 154 is divisible by 11.
How many 2 digit numbers are there?
90
The total number of two digit numbers is 90. From 1 to 99 there are 99 numbers, out of which there are 9 one-digit numbers, i.e., 1, 2, 3, 4, 5, 6, 7, 8 and 9. If one digit numbers are subtracted from 99 we get 90 two-digit numbers.
How many 3 digit numbers are there for which the product?
The product of the digits of the three-digit numbers should be more than 2 and less than 7 . Hence the possible numbers are as follows. Hence there are a total of 21 possibilities.
How many 3 digits can be formed?
Thus, The total number of 3-digit numbers that can be formed = 5 × 4 × 3 = 60. Question 3: How many 3-digit even numbers can be formed from the digits 1, 2, 3, 4, 5, 6 if the digits can be repeated? Let 3-digit number be ABC.
How many 3 digit numbers can be formed using 12345?
As repetition is allowed, So the number of digits available for Y and Z will also be 5 (each). Thus, The total number of 3-digit numbers that can be formed = 5×5×5 = 125.
What number does ABC+acb=cba represent?
So a must be 4, and 796 + b = 801, so b is 5. So ABC = 459, ACB = 495, and CBA = 954. 8 clever moves when you have $1,000 in the bank. We’ve put together a list of 8 money apps to get you on the path towards a bright financial future. , Mathaddict!!! Originally Answered: ABC+ACB=CBA, what number does each letter represent? A=4, B=5, C=9.
What is the product of 5A X a = 399?
(c) We have, 5A x A = 399 Here, A x A= 9 i.e. A x A is the number 9 or a number whose unit’s digit is 9. Thus, the number whose product with itself produces a two-digit number having its unit’s digit as 9 is 7. i.e. A x A = 49 => A=7 So, A satisfies the product. Hence, the value of A is 7.
What is the generalised form of a four-digit number ABDC?
Write the correct answer. 1. Generalised form of a four-digit number abdc is Solution: The correct answer is option (c) 1000 a + 100 b + 10 d + c We know that, the numbers are expressed as the sum of the product of it digits with the respective place value. So the generalised form of abdc is 1000 a + 100 b + 10 d + c 2.
Is abc-cba divisible by 18?
So, all the numbers which are the factors of 99 will also be divisible by abc-cba Here, 9, 11 and 33 are the factors of 99. But 18 is not a factor of 99. Hence abc- cba is not divisible by 18. 5. The sum of all the numbers formed by the digits x, y and z of the number xyz is divisible by