Asked by mbali
3 digit number, divisible buy 5, odd number, product of the digits is 15, sum of digits is less than 10 and less than 12by12
Answers
Answered by
ANIRUDH DAHUJA
Area of the dinning space=400¡Á300=120000cm2
Area of one tile=5¡Á8=40cm2
Number of tiles required=120000/40=3000tiles
Area of one tile=5¡Á8=40cm2
Number of tiles required=120000/40=3000tiles
Answered by
MathMate
Solve step by step.
Given a 3-digit number.
1.
If it is divisible by 5, it must end with a 0 or a 5.
2.
If the number is odd, the last digit must be 5.
3. if product of digits is 15, the product of the two remaining digits must be 15/5=3, namely either 1,3 or 3,1.
I.e. the number must be 135 or 531.
4.
Sum of digits < 10.
5+3+1<10, so ok.
5.
Last step to find the number:
the number is less than 12by12=144.
I'll let you finish off the problem by working on step 5.
number is less
Given a 3-digit number.
1.
If it is divisible by 5, it must end with a 0 or a 5.
2.
If the number is odd, the last digit must be 5.
3. if product of digits is 15, the product of the two remaining digits must be 15/5=3, namely either 1,3 or 3,1.
I.e. the number must be 135 or 531.
4.
Sum of digits < 10.
5+3+1<10, so ok.
5.
Last step to find the number:
the number is less than 12by12=144.
I'll let you finish off the problem by working on step 5.
number is less
Answered by
Reiny
"divisible buy 5, odd number"
means it must end in 5
since the product is 15, the product of the other two must be 3
so the two other numbers must be 1 and 3
possible numbers:
135 or 315
but it is less than 144, so ....
135
means it must end in 5
since the product is 15, the product of the other two must be 3
so the two other numbers must be 1 and 3
possible numbers:
135 or 315
but it is less than 144, so ....
135
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