Given that (97/19)= w+ (1/(x+(1/y))), if w, x, and y are all positive, find the value of w+x+y?
Answers
Answered by
1
Answer:
16
Step-by-step explanation:
97/19=w+{1/[x+(1/y)]}
5+(2/19)=w+{1/[x+(1/y)]}
So,
w=5
After that,
2/19 = 1/[x+(1/y)]
19/2 = x+(1/y)
9 + 1/2 = x+(1/y)
x = 9
1/2 = 1/y
2 = y
Therefore ----
X+Y+w=5+9+2=16
Hope this helps
#bebrainly
Plz mark as the brainliest
Similar questions