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Kisachek [45]
3 years ago
9

Solve the system of equations. x - 4y = 5 x = 3y - 2 (___,___)

Mathematics
1 answer:
aleksandr82 [10.1K]3 years ago
4 0
\left \{ {{x-4y=5} \atop {x=3y-2}} \right.

subsititute x = 3 y - 2

[ 3 y - 2 - 4 y = 5 ]

3 y - 2 - 4 y = 5

3y - 4y = 5 + 2

-y = 7 * ( -1 )

y = -7

For x =  3 y - 2
 
subsititute y = - 7

x = 3 y - 2

x = 3 . ( - 7 ) - 2

x = - 21 - 2

x =  - 23

hope this helps!.


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Answer:

1.932 days (or approximatelly 1 day, 22 hours and 22 minutes)

Step-by-step explanation:

The inicial concentration is 60,000, and this concentration triples every 4 days, so we can write the equation:

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where P is the final concentration after t periods of 4 days, Po is the inicial concentration and r is the ratio that the concentration increases (r = 3)

Then, we have that:

102000 = 60000 * 3^t

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log(3^t) = log(1.7)

t*log(3) = log(1.7)

t = log(1.7)/log(3) = 0.483

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Chloe has $45 in her bank account. After she went shopping, she looked at her account again and she had –$12. How much did she s
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Solve the system of linear equations below, using substitution method.
Masja [62]

Given:

The system of equations is

8x+9y=36

3x+4y=16

To find:

The solution of the given system of equations using the substituting method.

Solution:

We have,

8x+9y=36           ...(i)

3x+4y=16            ...(ii)

From (ii), we get

3x=16-4y

x=\dfrac{16-4y}{3}          ...(iii)

Putting this value in (i), we get

8\left(\dfrac{16-4y}{3}\right)+9y=36

Multiply both sides by 3.

8(16-4y)+27y=108

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Putting y=4 in (iii), we get

x=\dfrac{16-4(4)}{3}

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Therefore, the solution of given system of equations is (0,0).

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