Advertisements
Advertisements
Question
Find the simplest form of `1095 / 1168` .
Solution
Prime factorization of 1095 and 1168 is:
1095 = 3 × 5 × 73
1168 = 24 × 73
Therefore, `1095/1168 = ( 3 × 5 × 73 )/(2 ^4 × 73 ) = 15/16`
Thus, simplest form of `368/496 is 23/31` .
APPEARS IN
RELATED QUESTIONS
Show that any positive odd integer is of the form 4q + 1 or 4q + 3, where q is some integer.
Find the missing numbers in the following factorization:
Find the smallest number which when increased by 17 is exactly divisible by both 520 and 468.
Show that \[3 + \sqrt{2}\] is an irrational number.
HCF of two numbers is always a factor of their LCM (True/False).
The sum of two irrational number is an irrational number (True/False).
If n = 23 ✕ 34 ✕ 54 ✕ 7, then the number of consecutive zeros in n, where n is a natural number, is
If a = 23 ✕ 3, b = 2 ✕ 3 ✕ 5, c = 3n ✕ 5 and LCM (a, b, c) = 23 ✕ 32 ✕ 5, then n =
Prove that square of any integer leaves the remainder either 0 or 1 when divided by 4
Prove that one and only one out of n, n + 2 and n + 4 is divisible by 3, where n is any positive integer.