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gmatophobia
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hasanijtaba
Bunuel can u tell how statement 2 is sufficient ?

While Bunuel responds, let me give it a try-

A straight line can be represented by the general equation

y = mx + c

  • m is the slope
  • c is the y intercept

The question wants us to find, whether the distance between the x-intercept and the origin is greater than 1 unit.

Statement 2 provides us with the information that "The slope of line P is equal to the y-intercept of line P.", hence in the above equation m = c.

Let's substitute the same

y = mx + m

To find x intercept, put y = 0

0 = mx + m

x = \(\frac{-m }{ m}\) = -1

The x-intercept of line P is at (-1,0).

As we have a constant value for the x-intercept, we can find the distance between the x-intercept and the origin.

Therefore, statement 2 is sufficient.

Hope it clarifies!
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