How do you express a whole number as a product of its primes?
This is called a prime factorization.
1. Start with the smallest prime that evenly divides into the number and divide.
2. Take the answer and divide by the smallest prime that evenly divides into the number .... repeat, until no longer divisible by any prime but itself.
ex: 12 .....
12 divide by 2 = 6
6 divide by 2 = 3 (3 is a prime)
ans... 2x2x3
How long will it take to go 250 miles at a speed of 85 mph?
distance = speed x time. In this case, just divide the distance by the speed.
1550
What is the domain of -1 to the x if you restrict the range to the real numbers?
(-1)^-2 = 1
(-1)^-1 = -1
(-1)^0 = 1
(-1)^1 = -1
(-1)^2 = 1
(-1)^3 = -1
For every whole number n (-1)^n equals either positive or negative 1.
Who are the mathematicians on variation?
Assuming you mean "the calculus of variations," all the big names were involved in its development; Bernoulli, Euler, Lagrange, Legendre, Cauchy, Clebsch, Weierstrass, Hilbert, and Lebesgue to name a few.
2.552 = 2552/1000 and 319/125 and reduces to: 269/125
It is 119822294085.12
How does 1 over 3 to 100th power have a repeating or terminating decimal representation?
It is repeating. Any fraction in simplest terms which has ANY prime factor other than 2 or 5 in its denominator will be a repeating fraction.
What is the actual length of a room when 25 hundredths of an inch equals 2 feet?
It is impossible to answer the question without information on the scaled measurements.
How many km is there in the eeffel?
eeffel is equal to 399 meters. Is less than a kilometer.
eeffel is equal to 0.4 km.
Which is are not consideration when reading math?
The mating practices of porcupines are not a consideration.
What is a random sequence limit?
To the best of my knowledge, a random sequence limit imposes restrictions on random number generation. For example, one may want to generate random numbers such that any number does not occur consecutively three times.
Another definition of a random sequence limit is the number that a sequence of random measurements of some property converge to as the number of measurements increase.