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Talja
1 day ago
14

Selma uses a jogging trail that runs through a park near her home. The trail is a loop that is 3/4 of a mile long. On Monday, Se

lma ran the loop in of an hour. What is Selma's unit rate in miles per hour for Monday's run? In this activity, you will use the common denominator method to calculate a unit rate that involves fractions. Answer the questions that follow to calculate Selma's unit rate in miles per hour. Part A According to the question, the unit rate is to be expressed in which units?
Mathematics
1 answer:
Svet_ta [4.3K]1 day ago
4 0

Answer:

\frac{3}{4} miles per hour.

Step-by-step explanation:

The jogging path used by Selma is a loop measuring \frac{3}{4} of a mile.

On a certain Monday, Selma completed the loop in an hour.

Thus, by applying the common denominator technique, Selma's running rate in miles per hour will be

\frac{3}{4} \div 1 = \frac{3}{4} \div \frac{4}{4} = \frac{3}{4} miles per hour.

The unit for this measurement is mph, or miles per hour. (Answer)

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Zina [3917]

2.8y + 6 + 0.2y = 5y – 14

Start by simplifying the left side:

3y + 6 = 5y - 14

Next, deduct 3y from both sides:

6 = 2y - 14

Add 14 to both sides:

2y = 20

Now, divide by 2:

y = 20 / 2

y = 10

5 0
5 days ago
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Explain how you can determine the number of real number solutions of a system of equations in which one equation is linear and t
babunello [3666]

Answer:

To find the number of genuine solutions for a system of equations consisting of a linear equation and a quadratic equation

1) With two variables, say x and y, rearrange the linear equation to express y, then substitute this y in the quadratic equation

After that, simplify the resulting equation and determine the number of real roots utilizing the quadratic formula, x = \dfrac{-b\pm \sqrt{b^{2}-4\cdot a\cdot c}}{2\cdot a} for equations of the type 0 = a·x² - b·x + c.

When b² exceeds 4·a·c, two real solutions emerge; if b² equals 4·a·c, there will be a single solution.

Step-by-step explanation:

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10 days ago
Using the extended Euclidean algorithm, find the multiplicative inverse of a. 1234 mod 4321 b. 24140 mod 40902
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(a) The multiplicative inverse of 1234 (mod 4321) is x so that 1234*x ≡ 1 (mod 4321). We can apply Euclid's algorithm:

4321 = 1234 * 3 + 619

1234 = 619 * 1 + 615

619 = 615 * 1 + 4

615 = 4 * 153 + 3

4 = 3 * 1 + 1

Now we will express 1 as a linear combination of 4321 and 1234:

1 = 4 - 3

1 = 4 - (615 - 4 * 153) = 4 * 154 - 615

1 = 619 * 154 - 155 * (1234 - 619) = 619 * 309 - 155 * 1234

1 = (4321 - 1234 * 3) * 309 - 155 * 1234 = 4321 * 309 - 1082 * 1234

This reduces to

1 ≡ -1082 * 1234 (mod 4321)

Thus, the inverse is

-1082 ≡ 3239 (mod 4321)

(b) Since both 24140 and 40902 are even, their GCD cannot equal 1, indicating no inverse exists.

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13 days ago
Robby had 4 4/9 bags of pet food.All of the bags held the same amount of food when they were full.Of Robby's 4 4/9 bags of pet f
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Respuesta: 1.8 bolsas

Explicación paso a paso:

A partir de la pregunta, considerando que Robby tiene 4 4/9 bolsas de comida para mascotas, 2/5 eran comida para perros.

2/5 de 4 4/9 = comida para perros.

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2/5 de 40/9 implica 2/5 × 40/9.

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Espero que esto sea útil, por favor marca como la mejor respuesta.

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Answer:

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Step-by-step explanation:

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