\(x+y < 1\)
(1)\(x < \frac{8}{9}\)
As we don't know the value of y, this equation is not sufficient=====> (1) NOT SUFFICIENT
(2)\(y < \frac{1}{8}\)
As we don't know the value of x, this equation is not sufficient=====> (2) NOT SUFFICIENT
Combining (1) & (2)
Lets solve x first
\(x < \frac{8}{9}\)
\(x < 8 * 0.11\)
\(x < 0.88\)
Lets solve for y
\(y < \frac{1}{8}\)
\(x < 0.125\)
Adding\(x + y = 0.88 + 0.125\)
We get\(x+y = 1.005\)
As the value of\(x + y\) can take the highest value as\(1.004\) ans any value lower than that
...
(1)\(x < \frac{8}{9}\)
As we don't know the value of y, this equation is not sufficient=====> (1) NOT SUFFICIENT
(2)\(y < \frac{1}{8}\)
As we don't know the value of x, this equation is not sufficient=====> (2) NOT SUFFICIENT
Combining (1) & (2)
Lets solve x first
\(x < \frac{8}{9}\)
\(x < 8 * 0.11\)
\(x < 0.88\)
Lets solve for y
\(y < \frac{1}{8}\)
\(x < 0.125\)
Adding\(x + y = 0.88 + 0.125\)
We get\(x+y = 1.005\)
As the value of\(x + y\) can take the highest value as\(1.004\) ans any value lower than that
...







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