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coldgirl [10]
3 years ago
14

​ Natasha and her two dogs were walking on a perfectly straight road when her two dogs ran away from her in opposite directions.

Her beagle is now \dfrac{25}{4} 4 25 ​ start fraction, 25, divided by, 4, end fraction meters directly to her right, and her labrador is \dfrac{51}{20} 20 51 ​ start fraction, 51, divided by, 20, end fraction meters directly to her left. Which of the following expressions represents how far apart the two dogs are?
Mathematics
2 answers:
IRISSAK [1]3 years ago
5 0

Answer:

The answer is B :D hope this helps

Step-by-step explanation:

EastWind [94]3 years ago
3 0

Answer:

\dfrac{74}{20}=3.7 meters

Step-by-step explanation:

Hello!

1) Since no other data has been given. Suppose Natasha is in the center and the beagle is to the right.

\dfrac{25}{4}  \:meters  

2) The labrador is \dfrac{51}{20}\: to\: the\: left.

\dfrac{25}{4} -\dfrac{51}{20} =\dfrac{(5*25)-51}{20} \\\dfrac{(125-51}{20} =\dfrac{74}{20}

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3 years ago
Jane stop to get gas before going on a road trip. The tank already had 4 gallons of gas in it. Which equation relates to the tot
Maslowich

Answer:

y = x + 4  

Step-by-step explanation:

        Number of gallons still in tank = 4

+ Number of gallons added to tank = <u>x       </u>

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Step-by-step explanation:

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7 0
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If α and β are the roots of the equation ax2+bx+c=0,αβ=4ax2+bx+c=0,αβ=4 and a,b,,c are in A. P then α+β=
Rasek [7]

Considering the sum and the product of the roots of the quadratic equation, it is found that the numeric value of the expression is given as follows:

\alpha + \beta = -2.5

<h3>What are the sum and the product of the roots of a quadratic equation?</h3>

A quadratic equation is defined as follows:

y = ax^2 + bx + c, a \neq 0

The roots of the equation are given as follows:

\alpha, \beta

The sum of the roots is given as follows:

\alpha + \beta = -\frac{b}{a}

The product of the roots is given as follows:

\alpha\beta = \frac{c}{a}

In the context of this problem, the product is of 4, as \alpha\beta = 4 hence:

c/a = 4

c = 4a.

The coefficients are in an arithmetic progression, hence:

  • b = a + d. (d is the common difference of the sequence).
  • c = a + 2d.

We have that c = 4a, hence:

4a = a + 2d

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d = 1.5a.

Hence coefficient b is calculated as follows:

b = a + d = a + 1.5a = 2.5a.

Then the sum of the roots is given as follows:

\alpha + \beta = -\frac{b}{a} = -\frac{2.5a}{a} = -2.5

More can be learned about quadratic equations at brainly.com/question/24737967

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