statement (1) slope is three times y-intercept --> from y=ax+b {equation of line} write a=3b. This is Not Sufficient, as need to know a slope to answer this question. Slope can be derived if we are given two coordinate points.
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y intercept
Source: Beat The GMAT — Quantitative Reasoning |
hi
in statement (2) you have x intercept=-1/3 which means when y=0 you have y=-1/3*a+b {y=ax+b <-- equation of line} where a is slope and b is y-intercept, so rewriting gives you 0=-1/3*a+b OR b=a/3 which is the same as statement (1)
statement (1) slope is three times y-intercept --> from y=ax+b {equation of line} write a=3b. This is Not Sufficient, as need to know a slope to answer this question. Slope can be derived if we are given two coordinate points.
statement (1) slope is three times y-intercept --> from y=ax+b {equation of line} write a=3b. This is Not Sufficient, as need to know a slope to answer this question. Slope can be derived if we are given two coordinate points.
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This is a value question, so let's look at what we'd need to determine sufficiency.
y = mx + b
We could find b if we had knew the slope and one coordinate pair, or if we had two coordinate pairs.
(1) y = mx + b
y = 3bx + b
Not suff.
(2) (-1/3, 0) - only gives one coordinate. Not suff.
0 = m(-1/3) + b
COMBINED:
0 = 3b(-1/3) + b
0 = -3b/3 + b
0 = -1b + b
0 = 0
It doesn't give us any new information. The answer is (E).
y = mx + b
We could find b if we had knew the slope and one coordinate pair, or if we had two coordinate pairs.
(1) y = mx + b
y = 3bx + b
Not suff.
(2) (-1/3, 0) - only gives one coordinate. Not suff.
0 = m(-1/3) + b
COMBINED:
0 = 3b(-1/3) + b
0 = -3b/3 + b
0 = -1b + b
0 = 0
It doesn't give us any new information. The answer is (E).
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GMAT Rockstar, Tutor
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https://www.yelp.com/biz/gmat-rockstar-los-angeles
Former Kaplan and Grockit instructor, freelance GMAT content creator, now offering affordable, effective, Skype-tutoring for the GMAT at $150/hr. Contact: [email protected]
Thank you for all the "thanks" and "follows"!

















