Sentences with DIVISIBLENESS
Check out our example sentences below to help you understand the context.Sentences
1
"The divisibleness of the number 10 allows it to be evenly divided by 5."
2
"The divisibleness of the fraction 3/4 means it can be divided into smaller parts."
3
"Even though 12 is not divisible by 7, its divisibleness allows it to be divided by 2, 3, 4, and 6."
4
"The divisibleness of prime numbers is limited to only themselves and one."
5
"Understanding the divisibleness of numbers helps in simplifying fractions."
6
"The divisibleness of the number 15 allows for easy division by 3 and 5."
7
"The divisibleness of the decimal 0.2 enables it to be divided by 0.1."
8
"The divisibleness of the coefficient affects the number of roots in a quadratic equation."
9
"The divisibleness of 100 makes it evenly divisible by 1, 2, 4, 5, 10, 20, 25, and 50."
10
"The divisibleness of integers is an important concept in number theory."
11
"The divisibleness of a number determines its factors."
12
"Knowing the divisibleness of a number helps in finding its greatest common divisor."
13
"The divisibleness of a fraction affects the process of finding a common denominator."
14
"The divisibleness of a polynomial affects the possibility of factoring it completely."
15
"Understanding the divisibleness of numbers is essential in simplifying algebraic expressions."
16
"The divisibleness of a number can be determined by examining its digits."
17
"Knowing the divisibleness of numbers is useful in calculating remainders in division."
18
"The divisibleness of a rational number allows it to be written as a fraction."
19
"Even though 17 is a prime number, its divisibleness is limited to itself and one."
20
"Studying the divisibleness of numbers is an important topic in elementary mathematics."
1
"The divisibleness of the number can be determined by checking if it is evenly divisible by another number."
2
"The divisibleness of the fraction can be expressed by writing it as a ratio of two integers."
3
"The divisibleness of the polynomial can be determined by factoring it completely."
4
"The divisibleness of the equation can be tested by substituting different values for the variable."
5
"The divisibleness of the set of numbers can be analyzed by looking for common factors."
6
"The divisibleness of the series can be established by examining the pattern of terms."
7
"The divisibleness of the decimal can be determined by performing long division."
8
"The divisibleness of the prime number makes it impossible to factorize further."
9
"The divisibleness of the matrix can be determined by checking if it has a non-zero determinant."
10
"The divisibleness of the algorithm can be improved by optimizing the efficiency of the operations."
