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Ghella [55]
4 years ago
7

An experiment consists of drawing 1 card from a standard​ 52-card deck. what is the probability of drawing a queenqueen​

Mathematics
1 answer:
Vaselesa [24]4 years ago
6 0
Total number of cards in the deck = 52
Total number of queens = 4

P(Queen) = 4/52 = 1/13

Answer: 1/13
You might be interested in
Thomas is 4 years older than his brother william. in five years the sum of their age will be 24. how old is each boy?
Rasek [7]
Let William be x years old.

Thomas = (4 + x) years

In five years,

William = (x + 5) years

Thomas = 4 + x + 5 = (9 + x) years

Given, in five years sum of their ages is 24.

x + 5 + 9 + x = 24

2x + 14 = 24

2x = 24 - 14 

2x = 10

x = \frac{10}{2}

x = 5

Hence, William is 5 years old and Thomas is 9 years old.
5 0
4 years ago
PLS HELP ILL GIVE BRAINLIEST!
kodGreya [7K]

Hi there.

The answer is g(0) = 3.

Explanation:

Given three functions with specified domains. The first and three functions both do not have x = 0 as a part of the domain. We can clear both functions.

Our main function then is currently —

g(x) = 3

You might be wondering how are we gonna find the x-value if there is no x-term?

That is to do nothing. If there is no x-term to substitute then we answer only the constant.

g(0) = 3

4 0
3 years ago
The look-out point of a tower is 60 feet above the ground. A man observes a fountain from the look-out point. The angle of depre
Mademuasel [1]
27.98ft

You can get this by using the tangent formula. The answer exactly expressed is 60tan25. 
5 0
3 years ago
Pls help ASAP! I will mark the brainliest (IF I GET IT RIGHT)
Gelneren [198K]

Answer:

V=288π      

288*3.14=904.32

Step-by-step explanation:

V=4/3π (6)^{3}

V=4/3π 216

V=4π72

V=288π

288*3.14=904.32

4 0
3 years ago
Prove that if a is equivalent to 5 mod (8) and b is equivalent to 3 mod (8), then 8 divides ab+1
olga nikolaevna [1]

Answer:

Explanation contains the proof.

Step-by-step explanation:

a \equiv 5 (mod 8) \text{ means there is integer } k \text{ such that } a-5=8k.

b \eqiv 3 (mod 8) \text{ means there is integer } m \text{ such that } b-3=8m.

We want to show that 8 \text{ divides } ab+1.  So we are asked to show that there exist integer n \text{ such that } 8n=ab+1 \text{ or 8n-1=ab

So what is ab?

a-5=8k \text{ gives us } a=8k+5.

b-5=8m \text{ gives us } b=8m+5.

So back to ab....

ab

=(8k+5)(8m+5)

=64km+40k+40m+25  (I use foil to get this)

Factoring out 8 gives us:

=8(8km+5k+5m)+25

Now I could have factored some 8's out of 25.  There are actually three 8's in 25 with a remainder of 1.

=8(8km+5k+5m+3)+1

We have shown that there is integer n \text{ such that } ab=8n-1.

The integer I found that is n is 8km+5k+5m+3.

Therefore 8|(ab+1).

//

5 0
3 years ago
Read 2 more answers
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