shamyt10
Hello,
I had a quick question regarding data suffiency question:
So lets if statment 1 is sufficient would you take that into consideration when looking into statment 2 then? Or do you still evaluate it separately?
So for the question I posted statment 1 is suffiencent but I was wondering if I take that into as an assumption when looking at statement 2?
Hi
shamyt10,
Thanks for your query.
GENERAL PRINCIPLES - Solving DS questions: - Solving any DS question must always begin with a complete analysis of its question stem. The information in the stem is to be used with both statements - individually or together.
- Once you finish stem analysis and come to the statements, you MUST evaluate each statement individually without dragging any knowledge/information from the other statement.
- Here is the correct process after stem analysis:
- Analyze statement 1 completely. If it is sufficient, reject choices B, C, and E; if it is insufficient, reject choices A and D.
- Next, when you analyze statement 2, completely forget about statement 1. This is irrespective of whether statement 1 comes out sufficient.
- If each statement is insufficient alone, you combine both statements. This is the ONLY time that the information from one statement is used with that from the other.
EXAMPLE: Let us look at a simple example to understand what happens when one drags information from one statement into the other.
Question: If x and y are the length and the breadth of a rectangle, respectively, find the area of the rectangle.
Solution:Statement 1: From
statement 1 alone, at a first glance, it may appear that since we have two variables and one equation, we cannot find unique values of x and y.
But do we even need the values of x and y to evaluate statement 1? No!
- x = 36/y implies xy = 36, which precisely is the area of the rectangle.
Since we get a SURE yes (or a UNIQUE answer) to the question asked, statement 1 is
SUFFICIENT. (Note that I took this example since it had statement 1 sufficient just as you did in your question.)
Statement 2: Now, let’s move to
statement 2: (We will see this both ways – with and without dragging statement 1 into 2)
Without dragging statement 1 (CORRECT approach): - Statement 2 alone gives us that y = 4.
- Since nothing has been said about x, we cannot find the area, i.e., xy.
- Hence, statement 2 alone is insufficient.
Dragging statement 1 (INCORRECT approach): - From statement 1, we got x = 36/y.
- If we drag this into statement 2, which gives y = 4, we will incorrectly infer that x = 36/y = 9.
This will make us feel that we can find the area (= xy) from statement 2 also. So, we would incorrectly conclude that statement 2 is
SUFFICIENT as well, when we were actually supposed to evaluate statement 2 in isolation.
Hope this helps!
Best,
Aditi Gupta
Quant Expert, e-GMAT