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Dmitry [639]
3 years ago
5

Sarita is selling lemonade in 300 millileter bottles. she made two batches of lemonade. each batch made 4.6liters of lemonade. h

ow much will lemonade willshe have left over after filling her botls?
Mathematics
1 answer:
iVinArrow [24]3 years ago
5 0
To find how much a lemonade will be left over, you will convert 4.6 L to 4600 mL.

Then take the total 4600 mL and break them into groups that are 300 mL. Each group of 300 mL represents one bottle.

4600/300 = 15 1/3 bottles.

You can fill 15 whole bottles, leaving you with 1/3 of a bottle left.

1/3 of 300 mL is 100 mL.

There will be 100 mL left over after filling bottles.

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Can someone plz help me on 4-6
Anna [14]
The answer to 4-6 is negative 2
3 0
3 years ago
Please help I’m honestly gonna cry lol
BARSIC [14]

Answer: 2z-15

Step-by-step explanation

Based on the visual image, AD is a line where a point O intersects somewhere on the line. AD is represented as 3z-11, while the segment from AO is represented as z+4.

In order to find the answer, we must subtract the entire line (AD) from AO in order to find the missing segment OD.

AD    -  AO   = OD

(3z-11) -  (z+4) = OD

Distribute the negative sign so it becomes:

(3z-11) -z - 4 = OD

Now combine like terms.

(3z-z) +(- 11 -4)= OD

2z - 15 = OD

And that is your answer!

6 0
2 years ago
To qualify for gold status at awesome airlines, One must fly at least 16500 and less than 31500 miles each year. If Casey takes
SIZIF [17.4K]

Answer:

<em>[22,42]</em>

Step-by-step explanation:

<u>Division </u>

We must find an interval for the number of visits Casey needs to make to her parents to earn the gold status. The lower limit for that status is 16500 miles.

Each round trip flight Casey takes to visit her parents is 750 miles long. To know the minimum number of visits needed, we divide 16500 / 750= 22. To know the maximum number of visits, we divide 31500 / 750 = 42.

Thus, to earn the gold status at awesome airlines, Casey must go between 22 and 42 times to visit her parents. Expressing in interval notation: [22,42]

3 0
3 years ago
1. Which of the following could be an example of a function with a domain (-∞, ∞) and a range (-∞, 2)?
salantis [7]
That would be choice C  the limit  of f(x) is 2.
7 0
3 years ago
Trayectoria de un balón. El siguiente grafico ilustra la trayectoria d en balón de fútbol. La altitud máxima de recorrido del ba
jonny [76]

Answer:

C) Ascenso 6,34 m; Descenso 17,66 m

Step-by-step explanation:

La altitud máxima que recorre la pelota con respecto al suelo, h = 9 metros

La forma general de la ecuación de una parábola es y = a·x² + b·x + c

La velocidad vertical inicial de la pelota, u_y = √(2·g·h)

∴ u_y = √(2 × 9.81 × 9) ≈ 13.288

La velocidad vertical inicial de la pelota, u_y ≈ 13.288 m/s

El tiempo de vuelo de la pelota = 2 × u_y/g ≈ 2 × 13.288/9.81 = 2.709

El tiempo que tarda el balón en alcanzar los 7 metros sobre el suelo se indica de la siguiente manera;

s = u_y·t + (1/2)·g·t²

∴ 7 ≈ 13.288·t - (1/2)×9.81×t²

13.288·t - (1/2)×9.81×t² - 7 ≈ 0

Factorizar con el uso de una calculadora gráfica da;

t ≈ 0.716 s, or t ≈1.993t

Dado que la velocidad horizontal es constante, verificamos entre las opciones dadas una que proporcione los valores de la velocidad horizontal, vₓ, tanto para el ascenso como para el descenso, es decir, para ambos valores de 't' de la siguiente manera;

De las opciones de respuesta dadas, la velocidad horizontal es aproximadamente constante para la única opción 'C', donde tenemos;

vₓ = 6.34/0.716  ≈ 8.85

vₓ = 17.66/1.993 ≈ 8.86

El rango horizontal, d = 8.85 × 2.709 ≈ 24

La distancia horizontal de la pelota durante el ascenso cuando la pelota alcanza una altura de 7 m = 6.34 m, durante el descenso, la distancia horizontal = 17.66 m

La ecuación de una parábola (la trayectoria de la pelota) se puede presentar de la siguiente manera;

y = a·(x - h)² + k

Dónde;

(h, k) = La coordenada del vértice

k = 9

En el origen, (x, y) = (0, 0)

Por lo tanto;

0 = a · (0 - h) ² + 9

a · h² = -9

En y = 7. x = 6.34

∴ 7 = a · (6.34 - h) ² + 9

a = -2 / ((6,34 - h) ²)

a = -2 / ((17,66 - h) ²)

(6,34 - h) ² = (17,66 - h) ²

h²-12,68 · h + 40,1956 = h² -35,32 · h +311,8756

h² -35,32 · h + 311,8756 - (h²-12,68 · h + 40,1956) = 0

-35,32 · h + 12,68 · h = 40,1956 - 311,8756

h = (40,1956 - 311,8756) / (- 35,32 + 12,68)

a = -2 / ((6,34 - 12) ²) ≈ -0,06243054601

La trayectoria de la pelota es y = -0.06243054601 · (x - 12) ² + 9

Por tanto, la mejor opción correcta que cumpla con los parámetros dados es la opción C) Ascenso 6,34 m; Descendencia 17.66 m.

7 0
3 years ago
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