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pychu [463]
3 years ago
9

WILL MARK BRAINLIEST RESPOND ASAP

Mathematics
1 answer:
Vaselesa [24]3 years ago
7 0

Answer:

(1, 2)

Step-by-step explanation:

<u>Substitution</u>

Rearrange one of the two equations so that "y" is isolated, or by itself on one side of the equal sign.

3x + y = 5 => y = 5 - 3x

Substitute y for 5-3x in the other equation:

5x - 4y = -3

5x - 4(5 - 3x) = -3   Use the distributive property to expand

5x - 20 + 12x = -3   Collect like terms to simplify

17x - 20 = -3           Start isolating x

17x = -3 + 20

17x = 17                    Divide both sides by 17

x = 1

Substitute x = 1 into one of the equations to find "y"

3x + y = 5

3(1) + y = 5

3 + y = 5      Isolate y by subtracting 3 from both sides

y = 2

Therefore the solution is (1, 2).

<u>Elimination</u>

Multiply one of the equations so that in each equation, there is a common variable and coefficient.

Multiply 3x + y = 5 by 4. It becomes 12x + 4y = 20.

Add each of the terms to add the equations together:

.   12x + 4y = 20

<u>+   5x - 4y = -3</u>    If you add these two equations, the y variable is eliminated.

    17x      = 17      Divide both sides by 17 to isolate x

             x = 1

Substitute x=1 into any of the equations.

3x + y = 5

3(1) + y = 5

3 + y = 5      Rearrange to isolate y

y = 2

Therefore the solutions is (1, 2).

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Fiesta28 [93]

Answer:

The table representing Relationship B is option 2

\begin{array}{ccc}Time \ (min)&&Temperature \ (^{\circ}C)\\2&&60.6\\3&&64.3\\7&&79.1\\9&&86.5\end{array}

Step-by-step explanation:

The relationship shown by Relationship A and Relationship B = The change in the temperature for a pot of water om the stove

The rate of Relationship B > The  rate of Relationship A

The table for relationship A is given as follows';

\begin{array}{ccc}Time \ (min)&&Temperature \ (^{\circ}C)\\2&&61.3\\3&&64.9\\7&&79.3\\9&&86.5\end{array}

The time in minutes are the x-values, while the temperature in °C Ere the y-values

The rate for Relationship A, m_A = (86.5 - 61.3)/(9 - 2) = 3.6

Therefore, the rate for Relationship B > 3.6

By checking each option, we note that in option 2, the maximum value for the y-value is the same as for Relationship A, which is 86.5°C, while the minimum value for the time, <em>t</em>, is lesser than that for Relationship A, (60.6 minutes < 61.3 minutes) therefore, we get;

The rate for option 2 = (86.5 - 60.6)/(9 - 2) = 3.7

Therefore, the table that represents the Relationship B is the table for option 2

\begin{array}{ccc}Time \ (min)&&Temperature \ (^{\circ}C)\\2&&60.6\\3&&64.3\\7&&79.1\\9&&86.5\end{array}

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Step-by-step explanation:

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