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Scrat [10]
3 years ago
15

Question 1 Part A One of Maria and Josie’s early tasks is printing and laminating signs to hang at local businesses around town.

Working alone, Maria could print and laminate the signs in 4 hours. Josie, however, has better laminating equipment, so she could get the job done by herself in 2 hours. If each works for the same amount of time, how long will it take them working together to print and laminate the signs? Start by filling in the table with the missing values or expressions. Note that rate of work is a unit rate that describes the amount of the job completed in one hour. . Part B Use the table in part A to create an equation. Then, solve it to find out how long will it take for Maria and Josie to complete the job together.

Mathematics
2 answers:
statuscvo [17]3 years ago
7 0

Answer:

1 hr 20 min

Step-by-step explanation:

<u>Part A</u>

Maria

1/4 ===== x ===== x/4

Josie

1/2 ===== x ===== x/2

<u>Part B</u>

Worked together they complete in one hour:

  • 1/4+1/2 = 3/4 of job

to complete the job they need:

  • 1: 3/4= 4/3 hr= 1 hr 20 min

maks197457 [2]3 years ago
5 0

Answer:

Using the table

Maria     does 1/4 of the job in 1 hour since it takes her 4 hours to complete the job  , she works x hours and completes x/4 of the task

Josie     does 1/2 of the job in 1 hour since it takes her 2 hours to complete the job  , she works x hours and completes x/2

x/4 + x/2 = 1 completed task

Multiply by 4

x/4 *4 + x/2*4 = 1*4

x+2x =4

3x=4

x = 4/3

x = 1 1/3 hours

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3 0
3 years ago
HELP ASAP PLS PLS PLS !
Maslowich

Answer:

(b) the unknown angle is 80°

Step-by-step explanation:

The unkown angle is:

[2(x-10)]°

Substituting "x" by 50 (part a)

[2(50-10)]°=[2(40)]°=80°

6 0
3 years ago
La profesora repartió témperas del mismo tamaño entre los chicos. Mariana usó 3/5 de su pote y Juan 3/4 del suyo. ¿Quién usó may
Luda [366]

Answer:

Juan uso mayor cantidad de témpera.

Step-by-step explanation:

Para comparar fracciones que tienen distintos denominadores, como en este caso, es conveniente encontrar fracciones equivalente a las fracciones dadas, donde ambas tengan el mismo denominador. Dos fracciones son fracciones equivalentes cuando representan la misma parte de la unidad.

En este caso, para comparar las fracciones 3/5 y 3/4, obtienes que el mínimo común múltiplo entre los denominadores que es 20 (el denominador común se puede obtener multiplicando ambos denominadores o calculando el m.c.m) y amplificas cada una de las fracciones para que tengan el mismo denominador.

Entonces:

\frac{3}{5} =\frac{3*4}{5*4} =\frac{12}{20}

\frac{3}{4} =\frac{3*5}{4*5} =\frac{15}{20}

Cuando dos o más fracciones tienen igual denominador, es mayor la que tiene mayor numerador. Entonces en este caso podes observar 15/20 es mayor. Como 3/4 es una fracción equivalente a 15/20, entonces 3/3 es una fracción mayor. Por lo que es posible decir que <u><em>Juan uso mayor cantidad de témpera.</em></u>

Esto también se puede observar en la representación de la imagen adjunta, donde se divide en 1/4 y 1/5 y se encuentra pintado la cantidad usada por Juan y Mariana. En ese caso se puede ver que el área pintada es mayor en el caso de 3/4, la cantidad usada por Juan.

5 0
3 years ago
You are going to meet a friend at the airport. Your experience tells you that the plane is late 70% of the time when it rains, b
Katen [24]

Answer:

The probability that it rained that morning, given that the plane was late P( R | L) = 70%

Step-by-step explanation:

We shall be using Baye’s theorem to solve this;

Let the event that it rains be R

Let the event that it does not rain be N

Let the event that the plane is late be L

From the question;

P( R) that morning = 40% = 0.4

P(N) that morning = 60% = 0.6

P(L | R) read as probability that the plane is late , given that it rained = 70% = 0.7

P( L | N) read as probability that the plane is late given that there is no rain = 20% = 0.2

Now, we want to calculate P ( R | L) which is read as probability that it rained given that the plane was late

What we shall use to solve this issue is the Baye’s theorem of conditional probability.

By Baye’s theorem;

P( R | L) ={ P(L | R) * P(R) }/( P( R) * P (L | R) + P(N) * P(L | N)

Substituting the values;

P(R | L) = (0.7 * 0.4)/(0.4 * 0.7) + (0.6 * 0.2)

P(R | L) = 0.28/(0.28 + 0.12)

P( R | L) = 0.28/0.4

P( R | L) = 0.7 = 70%

4 0
3 years ago
The area of a parallelogram is 33 square centimeters. Its base is 6 centimeters. What is the height of the parallelogram?
madam [21]
The answer is (A) 5.5 centimeters. The height is found by 33/6, since the area of a parallelogram is base*height.
4 0
3 years ago
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