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These are critical thinking exercises. You're required to take a sentence equation and write it as a mathematical equation.
In most cases we use the sentence to tell us the operations. Here we have the word difference which tells us we're going to be subtracting. Ordering the numbers is the harder part. However, you should always start with a given number unless the problem was reversed (i.e. "How do you write the difference of a number k and 12")
So now we simply throw our computation together.
12 - k is the difference of 12 and a number k.
What else can I help you with?
How do you write 7 less than a number k?
k-7
How do you write a verbal expression for each algebraic expression?
the + of a number and 10 k decreased by 4 = k-4
How many 12 number combinations you get form 1 to 12?
The number of combinations of 12 numbers taken 12 at a time (i.e., choosing all 12 numbers from a set of 12) is calculated using the binomial coefficient formula, which is ( \binom{n}{k} = \frac{n!}{k!(n-k)!} ). For ( n = 12 ) and ( k = 12 ), this simplifies to ( \binom{12}{12} = 1 ). Therefore, there is only one combination of 12 numbers from 1 to 12, which includes all the numbers themselves.
What is the equivalent fraction to three twelfths?
It is any number of the form (3*k)/(12*k) where k is a non-zero integer or the reciprocal of a common factor of 3 and 12.
How many different pairs can be made with 12 numbers?
To find the number of different pairs that can be made from 12 numbers, you can use the combination formula ( C(n, k) = \frac{n!}{k!(n-k)!} ), where ( n ) is the total number of items, and ( k ) is the number of items to choose. For pairs, ( k = 2 ), so the calculation is ( C(12, 2) = \frac{12!}{2!(12-2)!} = \frac{12 \times 11}{2 \times 1} = 66 ). Therefore, 66 different pairs can be formed with 12 numbers.
The quotient of a number K and 12?
It is K/12.
How do you write 7 less than a number k?
k-7
How do you write k plus 2.5 in words?
A number, k, increased by two and a half.
What is equal fraction to three 12ths?
It is any number of the form (3*k)/(12*k) where k is any non-zero number.
How do you write a verbal expression for each algebraic expression?
the + of a number and 10 k decreased by 4 = k-4
How do you write the sum of a number k and 7?
To write the sum of a number k and 7, you would use the mathematical expression k + 7. This expression represents adding the value of k to 7. In algebraic terms, this is known as an addition operation where k is the addend and 7 is the other addend. The result of this addition operation would give you the sum of k and 7.
How many 12 number combinations you get form 1 to 12?
The number of combinations of 12 numbers taken 12 at a time (i.e., choosing all 12 numbers from a set of 12) is calculated using the binomial coefficient formula, which is ( \binom{n}{k} = \frac{n!}{k!(n-k)!} ). For ( n = 12 ) and ( k = 12 ), this simplifies to ( \binom{12}{12} = 1 ). Therefore, there is only one combination of 12 numbers from 1 to 12, which includes all the numbers themselves.
Write a Shell program to find the smallest number from a set of numbers?
k
What is the equivalent fraction to three twelfths?
It is any number of the form (3*k)/(12*k) where k is a non-zero integer or the reciprocal of a common factor of 3 and 12.
How many different pairs can be made with 12 numbers?
To find the number of different pairs that can be made from 12 numbers, you can use the combination formula ( C(n, k) = \frac{n!}{k!(n-k)!} ), where ( n ) is the total number of items, and ( k ) is the number of items to choose. For pairs, ( k = 2 ), so the calculation is ( C(12, 2) = \frac{12!}{2!(12-2)!} = \frac{12 \times 11}{2 \times 1} = 66 ). Therefore, 66 different pairs can be formed with 12 numbers.
Write an algebraic expression for this word expression a number k minus 2.5?
k-2.5 An algebraic expression is just using variables (in this case, k) for unknown numbers. Since the question is asking what the number k minus 2.5 is, your answer is k-2.5.
How many different 12 member juries can be chosen from a pool of 45 people?
The number of different 12-member juries that can be chosen from a pool of 45 people can be calculated using the combination formula ( C(n, k) = \frac{n!}{k!(n-k)!} ), where ( n ) is the total number of people and ( k ) is the number of members to choose. For this scenario, it is ( C(45, 12) = \frac{45!}{12!(45-12)!} ). This value can be computed to find the total number of unique juries. The result is 1,264,192,000 different 12-member juries.
