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stealth61 [152]
3 years ago
11

Suppose you start at the origin, move along the x-axis a distance of 7 units in the positive direction, and then move downward p

arallel to the z-axis a distance of 2 units. What are the coordinates of your position?
Mathematics
1 answer:
Andru [333]3 years ago
8 0

Answer:

The coordinates of your position are x=7, y=0 and z=-2 or in coordinates notation the point given by (7, 0, -2)

Step-by-step explanation:

Since you are starting from the origin of a coordinate system, the coordinates of you position are simply going to be how many units you have moved in each direction.

  1. 7 units in the positive x-axis direction gives you x=7
  2. Then, being in the x-axis, you move 2 units downward parallel to the z-axis. Here the downward gives you a negative sign for the z coordinate, hence, z=-2.
  3. Now, y=0 is given due to the fact that there is no movement in the y-axis direction or you can also say that all the movement have been perpendicular to the y-axis and therefore, your position in this axis is zero.
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Suppose five pairs of similar-looking boots are thrown together in a pile. What is the minimum number of individual boots that y
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Answer:

Step-by-step explanation:

Every pair of boots has one boot for the right leg and one for left leg ,It is given that there are 5 pairs of boots

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<u>Pair Number     Left Leg         Right Leg </u>

1                            (L)                   R

2                          L                     (R)

3                          L                     (R)

4                          (L)                    R

5                          (L)                    R

Now, Let us start picking the boots at random ,with at most one boot from each pair.

For example, let the first boot be the left of pair 1, the second boot be the right of pairs 2 , and so on .

Let us circle the boots that are picked in the table.

If the above rule of at most one boot from a pair is followed , we can see that we can pick 5 boots and still not get a pair.

But as soon as we choose the 6th  boot from the remaining boots, it is clear that it will complete a pair

for example ,if we pick the left boot of pair 2, it will complete pair 2.

therefore,

Since there are 5 pairs of boots in the pile, if at most one boot is chosen from each pair ,the maximum number of boots chose would be 5. It follows that if a minimum of 6 boots are chosen ,at least two must be from the same pair.

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Step-by-step explanation:

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