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Does point (10,10) lie on line m?

(1) Line m passes through point (10,11).

(2) Line m passes through point (11,10).

Statement 1
We only know that line passes through (10,10) it can pass through (10,11) or can pass through any other point.

Insufficient

Statement 2
We only know that line passes through (10,10) it can pass through (11,10) or can pass through any other point.
Insufficient

Combining 1 and 2 , line passes through (10,11) and (11,10) it can not pass through (10,10) these point will form a right triangle with points (10,11) and (11,10) for hypotenuse

Sufficient Ans is C.
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Does point (10,10) lie on line m?

(1) Line m passes through point (10,11).
Information about only one point.
Not sufficient

(2) Line m passes through point (11,10).
Information about only one point.
Not sufficient

Statement 1 & 2
We have two points of line.
We can calculate whether point (10,10) lie on line m or not.

Sufficient

IMO C
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Does point (10,10) lie on line m?

Stat1: Line m passes through point (10,11).
There will be infinite lines pass through a single point. We can't say, if it passes through (10,10) or not. Not sufficient.

Stat2: Line m passes through point (11,10).
again, Not sufficient as mentioned in stat 1.

Combining both, we shall have a st. line so we can conclude if it passes through (10,10) or not. Sufficient.

So, I think C. :)
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Some good explanations on the thread. Here's a more "technical" approach to the problem

Does point (10,10) lie on line m? Let's try to find the equation of the line.
We will use the following equation:
y = mx+c (you can use other forms of line too)



(1) Line m passes through point (10,11).
=> y=mx+c
=> 11 = 10m+c
Two variables m, c so can't find the equation. Insuffficient

(2) Line m passes through point (11,10).
=> y=mx+c
=> 10 = 11m+c
Two variables m, c so can't find the equation. Insuffficient

But if you combine 1 & 2. Two equations and two variable, solving them we get m=-1 and c=21
That is we can tell whether 10, 10 will satisfy the equation or not.
While solving the entire thing is not required jotting down a few things will help you solve faster.

Ans C
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Does point (10,10) lie on line m?

Statement 1: Line m passes through point (10,11)
Slope is not known . So may be infinite lines passing through (10,11).., not sufficient.

Statement 2: Line m passes through point (11,10)
Slope is not known . So may be infinite lines passing through (10,11).., not sufficient.

Combined :

There is a unique line which passes through two points; We can definitely say whether point (10,10) lie on line m .. Sufficient

C
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Bunuel
Does point (10,10) lie on line m?

(1) Line m passes through point (10,11).

(2) Line m passes through point (11,10).


From 1: We only know that the line passes through (10,11).
There can be infinite possible such lines and one of those may pass through (10,10). - insufficient

From 2: From the same reasoning - insufficient

Combining: we get a unique line passing through the two points. Hence we would be able to conclude whether it will or it will not pass through (10,10). - Sufficient

Answer C

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