Need someone could explain
twenty cards are drawn from a pack of cards at random.
the sequence ? is the closest to the probability of drawing a queen or a king from the pack.
5 6 8 2 q 4 8 3 2 a 2 3 10 j j 4 a 5 3 8
k j 5 8 4 3 6 q 9 j q 2 8 q 9 2 q a 7 k
3 8 3 2 7 4 j a 6 3 2 a a 6 3 8 6 10 5 4
4 8 6 k j 7 q 3 a k 2 5 8 9 10 2 4 a 6 7

4th sequence is closest to the theoretical probability of drawing a king or queen.

Step-by-step explanation:

Since we have know that there are 4 queens and 4 kings in the regular pack .

Total number of cards = 52

So, probability of getting king or queen is given by

1)5 6 8 2 Q 4 8 3 2 A 2 3 10 J J 4 A 5 3 8

So, probability of getting king or queen is given by

2)K J 5 8 4 3 6 Q 9 J Q 2 8 Q 9 2 Q A 7 K

So, probability of getting king or queen is given by

3)3 8 3 2 7 4 J A 6 3 2 A A 6 3 8 6 10 5 4

So, probability of getting king or queen is given by

0 as there is no queen as well as king.

4)4 8 6 K J 7 Q 3 A K 2 5 8 9 10 2 4 A 6 7

So, probability of getting king or queen is given by

Hence, 4th sequence is closest to the theoretical probability of drawing a king or queen.

Segments parallel to XT: YU, ZV, WS

Segments parallel to ZY: VU, WX

Segments parallel to ZS: None

Plane parallel to plane STU: WXY

Plane parallel to plane UVZ: TSW

All segments skew to SW: WX, ST

All segments skew to UT: UY, TX

Step-by-step explanation:

Let's begin by explaining the following:

Two line segments are parallel only if their slopes are identical, allowing them to never intersect.

Hence, according to this definition we have:

Segments parallel to XT: YU, ZV, WS

Segments parallel to ZY: VU, WX

Segments parallel to ZS: None

Now, if we go to the three-dimensional space, two planes are parallel, when they do not share any line, which allows them to never cross in space.

Hence, according to this definition we have:

Plane parallel to plane STU: WXY

Plane parallel to plane UVZ: TSW

Two lines are skew if and only if they are not in the same plane (also known as not coplanar). So, if two lines are not coplanar, they are not parallel and cannot intersect, either.

Hence, according to this definition we have:

All segments skew to SW: WX, ST

WZ and SV do not match the condition, since they are in the same plane where SW is,

All segments skew to UT: UY, TX

UV and  ST do not match the condition, since they are in the same plane where UT is.