# (Q&A) Microsoft Interview Questions & Answers

__(Q&A)
Microsoft Interview Questions & Answers__

Perhaps you have heard that when Microsoft interviews potential employees, the ask them a series of mind-benders. Having recently experienced a Microsoft interview, let me assure you the rumors are indeed true. Here are some of the questions that the four of us were asked when interviewed by MS:

? You are given a scale which you are to use to measure eight
balls. Seven of these balls have the same weight: the eigth ball is heavier than
the rest. The scale does not indicate the weight of a particular object; it is a
scale which tells you which of the two sides being weighed is heavier (like the
scale that lady of justice statue holds up). So, for example you could place one
ball on each end of the scale. If ball one was heavier than ball two, it would
tip in ball one's direction; if ball two were heavier, it would tip io ball
three's direction; if the balls were of equal weight, the scale would not tip at
all. **What is the minimum number of weighs you could perform to find the
heaviest of the eight balls?**

**Answer: ** You can do this in 2 weighs. Put three balls on each side of the scale. That's a total of six balls you're weighing. If the three balls on each side weigh equally, you know that one of the two remaining balls is the heaviest. Weigh those two balls to determine which one is heaviest. If, however, one of the three ball combinations weighs most, remove all balls from the scale, then weigh just two of the three "heavier" balls. If those two balls are equal weight, the third, unweighed ball is the heaviest; otherwise the scale will indicate which of the two balls on the scale is the heavy one.

? Imagine, now, that you have seven balls of unknown weight,
given that six are of the same weight, and the seventh is heavier than the rest.
Using the same scale as described above, **what is the minimum number of
weights you could perform to find the heaviest of the seven balls?**

? Imagine that you have 26 constants, labelled A through Z.
Each constant is assigned a value in the following way: A = 1; the rest of the
values equal their position in the alphabet (B corresponds to the second
position so it equals 2, C = 3, etc.) raised to the power of the preceeding
constant value. So, B = 2 ^ (A's value), or B = 2^1 = 2. C = 3^2 = 9. D = 4^9,
etc., etc. Find the exact numerical value to the following equation:

** (X - A) * (X - B) * (X - C) * ... * (X - Y) *
(X - Z) **

**Answer:** Well, since we have a series of products here, X - X will soon be reached, which will equate to zero. Throwing zero into a product results in an answer of zero. So, the answer is zero. Easy, eh? :)

? Write C code to implement atoi

? And fimally, the hum-dinger: There are four people who need to cross a bridge at night. The bridge is only wide enough for two people to cross at once. There is only one flashlight for the entire group. When two people cross, they must cross at the slower member's speed. All four people must cross the bridge in 17 minutes, since the bridge will collapse in exactly that amount of time. Here are the times each member takes to cross the bridge:

? Person A: 1 minute

? Person B: 2 minutes

? Person C: 5 minutes

? Person D: 10 minutes

So, if Person A and C crossed the bridge initally, 5 minutes would elapse,
because Person C takes 5 minutes to cross. Then, Person A would have to come
back to the other side of the bridge, taking another minue, or six minutes
total. Now, if Person A and D crossed the bridge next, it would take them 10
minutes, totalling to 16 minutes. If A came back, it would take yet another
minute, totally 17... the bridge would collapse with A and B on the wrong side.
How can all four people get across the bridge within 17 minutes?

*Note: there is no trick-answer
to this problem. You can't do tricky stuff like throwing the flashlight back
from one end of the bridge to the other. This problem can be solved!*

**# Answer:**

# A and B cross together. Total Time: 2 Minutes

# A comes back. Total Time: 3 Minutes

# C and D cross together. Total Time: 13 Minutes

# B comes back. Total Time: 15 Minutes

# A and B cross together. Total Time: 17 Minutes

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