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Q: You are thinking of a three digit number It is an odd multiple of three and the product of its digits is 24 It is larger than 225 What are all the numbers you could be thinking of?
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Related questions

How many two digits numbers are there in which the product of the digits is even?

two


What is A multiple of 11 a multiple of 7 the product of its digits is 6?

231


The sum of your two digits is the same as the product of your two digits you are a multiple of 11 who am i?

22


You are a 3 digit multiple of 10 you are the product of two consecutive numbers you are divisible by 6 and 7 the sum of your digits is 6 what is your number?

420


What is the answer to a multiple of 11 and 7 and the product of its digits is 6?

231


How many digits can the product of 2-digit numbers have?

If you mean, "What is the largest number of digits possible in the product of two 2-digit numbers" then 99 * 99 = 9801, or 4 digits. Anything down to 59 * 17 = 1003 will have 4 digits.


What fraction of all 4 digits natural numbers have a product of their digits that is even?

67/72 of them.


How do the digits in each product relate to the factor 9?

If they are multiples of 9, the digits add up to a multiple of 9.


How many digits can the product of two 2 -digit numbers have?

from 3 digits (10x10) to 4 digits (99X99)


I am a multiple of 7 I am a factor of 210 The product of your two digits is odd who am i?

15 or 35


Find 5 four digit numbers such that the product of the digits of each four digit prime number are also prime?

You had me until "product." The product of 4 digits can't be prime.


All the numbers from 1 to 99 are multiplied together Use a pattern to determine the last digit of the product?

As the numbers 1 to 99 are multiplied together, one factor of the product will be 10 which means the last digit must be 0 (a zero). Without working out the product, it can be seen that every multiple of 5 in the original numbers can be paired up with an even number (that is not a multiple of five) and multiplied together (which produces a multiple of 10) which are all factors of the product together; thus the product will ends with that number of zeros: there are 19 multiples of 5 in the numbers 1-99, so the last 19 digits of the product are all 0 (zero).