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solve for x. (1/a)+(1/x)=(1/b)
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subtract 1/a from both sides, what u get?
(1/x) = (1/b)-(1/a)
1/x = 1/b -1/a or 1/x =(a-b)/(ab) as LCM of denom is ab of rhs then x =(ab)/(a-b)
@matricked stop giving entire solutions
can u simplify 1/b-1/a ?
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no....?
use this \(\huge\frac{p}{q}-\frac{r}{s}=\frac{ps-rq}{qs}\)
ok ! hint :- \[\frac{(1 \times a)-(1 \times b)}{ba}\]
now what do u get @spasta106 ??
a-b)/ba ?
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ok ! so \[\frac{1}{x}=\frac{a-b}{ba}\]now cross multiply what do u gt @spasta106 ??
or just flip the fraction....
x(a-b)=ba
so x = (ba)/(a-b)
yup
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yup ! @hartnn is also correct :)
gt it @spasta106 ?
\[\frac{ 1 }{ x } = \frac{ 1}{ b } - \frac{ 1 }{ a }\] \[\frac{ 1 }{ x } = \frac{ \left( a-b \right) }{ ab }\] \[x = \frac{ ab }{ \left( a-b \right) }\]
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