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What else can I help you with?
What the reciprocal of 14?
1/14 is the reciprocal
What is an example of a reciprocal?
If you have the number 14 it's reciprocal is 1/14.
What is the reciprocal of 2 and 4 over 5?
The reciprocal of 14/5 is 5/14.
What is the reciprocal 5 14?
Oh, what a happy little question! To find the reciprocal of a number, you simply flip it upside down. So for 5, the reciprocal would be 1/5. And for 14, the reciprocal would be 1/14. Just remember, there are no mistakes, just happy little accidents in math!
What is the reciprocal of 14 over 3?
To get the reciprocal of a fraction, just exchange numerator and denominator.
What is the reciprocal of the fraction 14 over 3?
It is 3/14.
What is the reciprocal of 1 over 14?
Oh, dude, the reciprocal of 1 over 14 is just 14. It's like flipping the fraction upside down, you know? So, if you're ever in a situation where you need the reciprocal of 1 over 14, just remember it's 14. Easy peasy.
What is the reciprocal of 4 2 over 3?
The reciprocal of a number is simply 1 divided by that number. To find the reciprocal of 4 2/3, first convert the mixed number to an improper fraction, which is 14/3. Then, to find the reciprocal, divide 1 by 14/3, which is the same as multiplying by the reciprocal of 14/3, which is 3/14. Therefore, the reciprocal of 4 2/3 is 3/14.
What is the reciprocal of 5/14?
0.01428571428
Which is the reciprocal of 7 - a. 14 b. 7 over 2 c. 1 over 7 d. 7 over 1?
The reciprocal of 7 is 1/7 The reciprocal of an integer a is the fraction 1/a
What is the reciprocal of 4 and two thirds?
Solve this in two steps: 1) Convert your fraction to an improper fraction, 2) exchange the numerator and the denominator. So, 4 and 2/3 is equal to 14/3. the reciprocal of that is 3/14.
The reciprocal of an integer plus the reciprocal of two times the integer plus two equals 23 Find the integer?
This question can be expressed algebraically as: (1/n) + (1/(2n)) + 2 = 23, (1/n) + (1/(2n)) =21, ((1+2)/(2n)) = 21, (3/(2n)) = 21, or 2n = (3/21), 2n = (1/7), so n = (1/14). This, by the way, is an elementary algebraic proof that the solution to the above relation is (1/14). Anyway, to answer the question, reread the question: "[What integer is such that] the reciprocal of the integer...". notice, the reciprocal of (1/14) is 14, which is the integer in question! ^_^
