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Q: You are a product of 4 prime numbers your three digits are all prime and different The sum of your prime factors is 30 What number are you?
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Related questions

Between 70 and 80 the product of its digits is 21?

Try the different numbers - there are only 11 after all - and multiply their digits. Or analyze the factors of the number 21.


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

two


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 is the number 10 less than the product of our largest two different digits?

In the everyday decimal system of writing numbers . . .-- The largest two digits are 8 and 9.-- Their product is 72.-- 10 less than that is 62 .


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

67/72 of them.


What is the largest possible product of three 3 digit numbers all of whose digits are different?

Forming three three digit numbers that use the numbers 1-9 without repeating, the highest product possible is 611,721,516. This is formed from the numbers 941, 852, and 763.


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

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


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.


What is the sum of digits of 7 and the factors are the same numbers?

It's not entirely clear from the wording of your question what it is you want to know. Seven is a one-digit number. The sum of its digits is 7. Seven has two factors: 1 and 7. That sum is 8.


How many different numbers can you make using 5 different digits?

89,999 different numbers i guess


What is the units digits of the product of the 1 000 smallest prime numbers?

Zero.


What number has 24 as the product of its digits and the sum of its digits is a prime number?

There are two numbers that satisfy the criteria. 38 and 83