Using the fact that g.c.d(a, b) L.c.m.(a, b) = ab, find L.c.m..(115, 25)
Answers
Answered by
5
Given : g.c.d(a, b) L.c.m.(a, b) = ab,
To find : L.c.m..(115, 25)
Solution:
a = 115
b = 25
g.c.d(a, b) L.c.m.(a, b) = ab
=> L.c.m.(a, b) = ab / g.c.d(a, b)
a = 115
b = 25
g.c.d(115, 25)
115 = 25 * 4 + 15
25 = 15 * 1 + 10
15 = 10 * 1 + 5
10 = 5 * 2
g.c.d(115, 25) = 5
L.c.m.(115, 25) = 115 * 25 / 5
=> L.c.m.(115, 25) = 115 * 5
=> L.c.m.(115, 25) = 575
L.c.m.(115, 25) = 575
Learn more
find the LCM AND hcf of (m2-2m-15), (m3-125-15m2+75m) and (m2 ...
https://brainly.in/question/9049371
find the LCM and HCF of 80 and 280 by using prime factorization ...
https://brainly.in/question/13214551
Answered by
0
this will be help u......
Attachments:
Similar questions