The number uses every number 0-9 the numbers are used only once the fourth digit is 4 the first digit in the billions place is 3 the 5 is next to the last digit the sixth digit is 7 the digit after 3 is 9 the digit before 5 is 2the third digit is half the value of the eigth digit the last digit is twice the amount of the fourth digita 0 precedes the 7the seventh digit is the sum of the 1st and 4th digit

asked by Anonymous
  1. The problem would be easier to solve if you would break it up into capitalized sentences. What you have written is a run-on sentence that is difficult to follow.

    You should have written:
    The number uses every number 0-9.
    Each number is used only once.
    The fourth digit is 4.
    The first digit in the billions place is 3.
    The 5 is the next-to-the-last digit.
    The sixth digit is 7.
    The digit after 3 is 9.
    The digit before 5 is 2.
    The third digit is half the value of the eigth digit.
    The last digit is twice the amount of the fourth digit.
    A 0 precedes the 7.
    The seventh digit is the sum of the 1st and 4th digits.

    Fill in the blanks, step by step, according to the directions above.
    You finish it

    posted by drwls
  2. The sixth digit is 7 not 6

    posted by Anonymous
  3. It wouldn't let me break down the way you have it. it all looks like what I put other than the 6 should be a 7, if I understand right.

    posted by Anonymous
  4. Correct. The sixth digit is 7.
    My mistake. Anyway, you get the idea.

    If that is the way the question was written, you should be learning math, and grammar, somewhere else.


    The only digit left to fill the blank is 6.

    posted by drwls

Respond to this Question

First Name

Your Response

Similar Questions

  1. MATH Trouble

    I have no idea what this problem means: For how many two-digit numbers if the ones digit larger than the tens-digit? Can you find a systematic way to arrive at the number? Ok, every 2-digit number looks like xy, where x is the
  2. maths

    Find the sum of all 3-digit positive numbers N that satisfy the condition that the digit sum of N is 3 times the digit sum of N+3. Details and assumptions The digit sum of a number is the sum of all its digits. For example, 1123
  3. Grade 8 Math

    Can you write them in Mathematical/numbers form I'll solve them myself. i don't really get it though i have written the first one in mathematical for but i'm not sure if that's right. 1. When six is subtracted from five times a
  4. math

    i am a 5 digit palindromic number. My third digit is 5 more than my fifth digit , my fourth digit is 2 times greater than my first digit. The sum of my digit is 14 What number am i?
  5. math

    You have 2 digits, 2 numbers, reverse digits and 54 if the difference and the sum of all is 10 I'm not clear what you're asking, could you clarify what the conditions are for us please? My grandson came home with the problem that
  6. algebra

    The sum of the digit of A three digit number is 20 .the middle digit is equal to one fourth the sum of the other two. If the order of the digi be reversed the number increases the original number by woo .find the original number
  7. math

    find 2 prime numbers that if multiplied would generate a 400 digit number I'm not sure what you want. 400 is a three-digit number, and 4000 is a four-digit number. I don't think you want a "400 digit number." Assuming you want a
  8. kv luchnow

    one of two digit of a two digit number is 5 time other digit if we interchange the digit of is two digit number the resulting new number is 6 more then thrice theoriginal number find two digit original two digit number
  9. college problem solving

    a certain two-digit number is 6 less than the sum of its tens digit and 7 times its units digit. if the digits are reversed the number is increase by 27. fin the original two-digit numbers
  10. math

    A positive integer is called a rising number If its digits form a strictly increasing sequence. for example, 1457 is a rising number, 3438 is not a rising number, and neither 2334. Questions: How many 3-digit rising numbers are

More Similar Questions