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irinina [24]
3 years ago
10

How do you solve for y?

Mathematics
1 answer:
Alchen [17]3 years ago
5 0
To find 'y', you must get it by itself in the equation. In order to do so, you need to get rid of other values on that side of the equation, while still making the expression equal the same. You need to "balance the equation". To do so, subtract 2 from both sides of the equation.

y + 2 = x
   - 2    -2
y = x - 2

Your simplest answer for this problem would be y = x - 2

Hope this helps!
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What is the value of x?
Paraphin [41]
X equals 4. (this is supposed to be 20 characters long so i’m just typing randomly)
6 0
3 years ago
You know how to play 21 songs on your guitar. (a) If you want to choose 8 of the songs to make a setlist to play for a small gat
UNO [17]

Answer:

<em>(a) 8,204,716,800</em>

<em>(b) 5,985</em>

Step-by-step explanation:

<u>Combinations and Permutations</u>

Combinatorics is the part of the discrete mathematics that studies the enumeration of groups or sorting of a determined number of elements.  The concept of combinations is tied to the different forms to group elements where the order of their arrangements is not important or does not differentiate from the very same set of elements picked in a different order.

The concept of combinations is tied to the differents forms to group elements where the order of their arrangements is not important or does not differentiate from the very same set of elements picked in different order.

On the other hand, permutations or variations are sets selected in a specific order and another set with the same element but in different order is considered a different set.

If we have n elements available to pick from in sets of m elements each, there can be C(n,m) different combinations, and it's given by

\displaystyle C(n,m)=\frac{n!}{m!(n-m)!}

Similarly the number of permutations is given by

\displaystyle P(n,m)=\frac{n!}{(n-m)!}

(a) I have n=21 songs to pick from and I want to choose m=8 of them where the order matters, so it's a permutation:

\displaystyle P(21,8)=\frac{21!}{(13)!}=\frac{51,090,942,171,709,440,000}{6,227,020,800}=8,204,716,800

I can make more than 8 billion different setlists

(b) To choose m=4 songs from n=21 songs where the order does not matter, we compute the combination

\displaystyle C(21,4)=\frac{21!}{4!(17)!}=\frac{21\cdot 20\cdot 19\cdot 18\cdot 17!}{4\cdot 3\cdot 2\cdot 1(17)!}

\displaystyle C(21,4)=\frac{143,640}{24}=5,985

I can make almost 6,000 sets of 4 songs

5 0
3 years ago
24-24 3x42:3-203):485​
Oksana_A [137]

Answer:

................................

4 0
3 years ago
Solve these systems of equations Using the elimination method.
grandymaker [24]
A. 3x + y = 13 → 15x + 5y = 65
    x -  5y = 15 →     x -  5y = 15
                                     16x = 80
                                      16     16
                                        x = 5
                                 x - 5y = 15
                                 5 - 5y = 15
                               - 5          - 5
                                     -5y = 10
                                      -5     -5
                                        y = -2
                                 (x, y) = (5, -2)

b.    6x - y = 14
      2x + y = 12
            8x = 26
             8      8
              x = 3¹/₄
       6x - y = 14
6(3¹/₄) - y = 14
   19¹/₂ - y = 14
 - 19¹/₂       - 19¹/₂
             -y = -5¹/₂
             -1      -1
               y = 5¹/₂
        (x, y) = (3¹/₄, 5¹/₂)

c. 3x -  4y = 22 → 15x - 20y = 110
    2x + 5y =   7 →  8x + 20y =   28
                                        23x = 138
                                         23       23
                                            x = 6
                                   3x - 4y = 22
                                3(6) - 4y = 22
                                   18 - 4y = 22
                                 - 18         - 18
                                         -4y = 4
                                          -4    -4
                                            y = -1
                                     (x, y) = (6, -1)
8 0
3 years ago
Read 2 more answers
How to determine whether two known pairs of points are on the same line.
Vlad [161]

Answer:

Step-by-step explanation:

Sample response: Use the slope formula three times: once for the first pair of points, then for the second pair of points, then for one point from each pair. If all three slopes are the same, then all the points lie on the same line.

5 0
3 years ago
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