Let that number be x. At most 45 means equal to 45 or smaller than 45. So we have:
5(2x + 3) ≤ 45
10x + 15 ≤ 45 subtract 15 to both sides;
10x ≤ 30 divide by 10 to both sides;
x ≤ 3
Check for x = 3 or x = 1
yes a polygon does have the most number and sides because they have the most number of shapes with the most number of sides
The mode is the number that appears the most often in a set of numbers. It is 400 in this set, because it occurs twice, while the other numbers appear only once.
No, but it is the number that repeats most in statistics.
-0.999999 repeating Actually -0.999999 repeating is not the biggest number. How can anyone know that? Well, as every one knows the more further you go down the number line the more smaller the numbers get. So what you are looking for is the number most nearest to zero. However, we have a minor problem. Your number could range within: 0.01 to 0.00000000000000000000000000000000000000000001 I do not think that your school will let you put that many zeroes in front of the 1. But the more zeroes you put in front of the 1, the more the negative number gets bigger.
I actually just had this exact problem on a math assignment and it stumped me for a bit then it dawned on me 14+2y=78 or 2y+14=78 most teachers prefer the 2nd answer because the variable comes first. Hope this helps :)
It is 5n - 8 <= 2n + 10
The product of 3 and a number x is at most 21?
most common number
There is no such number with "most factors"; if you have a number with a certain number of factors, you can always multiply it by 2, or by 3, etc., to get another number that has even more factors.
Hi... Every integer can be expressed as the product of prime numbers (and these primes are it's factors). Since we can multiply any integer by 2 to create a larger integer which can also be expressed as the product of primes, and this number has more prime factors than the last, we can always get a bigger number with more prime factors. Therefore, there is no definable number with the most primes (much like there is no largest number)!
According to the most ancient scriptural scholarship and exegesis, the number 29 has traditionally been regarded as the one only slightly inferior to the joint product of 2, 3, and 5, and at the same time, as the one unmistakably superior to the product of (2 taken twice) and the Biblically ubiquitous 7 .
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most often, it does not. i hear urine can increase the number of times it gels.
The most likely answer is "Perfect square".
yes a polygon does have the most number and sides because they have the most number of shapes with the most number of sides
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