Question

On chocolate day in the almond trees, 3 cakes will be distributed to each student. How many boxes will have to be bought knowing that there are 437 students and that each box contains 5 dozen cakes?

118

likes
588 views

Answer to a math question On chocolate day in the almond trees, 3 cakes will be distributed to each student. How many boxes will have to be bought knowing that there are 437 students and that each box contains 5 dozen cakes?

Expert avatar
Cristian
4.7
119 Answers
Para saber cuántas cajas se necesitan comprar para distribuir pasteles a 437 estudiantes, primero calculemos la cantidad total de pasteles necesarios. Cada estudiante recibe 3 pasteles. Entonces, para 437 estudiantes, el número total de pasteles necesarios es: \[ 437 \text{ estudiantes} \times 3 \text{ pasteles/estudiante} = 1311 \text{ pasteles} \] Ahora necesitamos determinar cuántas cajas de pasteles se necesitan. Cada caja contiene 5 docenas de pasteles, y una docena es igual a 12. Entonces, cada caja contiene \(5 \times 12 = 60\) pasteles. Para encontrar la cantidad de cajas necesarias, divida la cantidad total de pasteles por la cantidad de pasteles en cada caja: \[ \text{Número de cajas} = \frac{1311 \text{ pasteles}}{60 \text{ pasteles/caja}} \] \[ = \frac{1311}{60} \] \[ \aprox 21,85 \] Como no puedes comprar una fracción de una caja, deberás redondear para asegurarte de tener suficientes pasteles. Por lo tanto, necesitarías comprar \(22\) cajas. Entonces, necesitarías comprar \(22\) cajas de pasteles para distribuirlas a 437 estudiantes.

Frequently asked questions (FAQs)
What is the value of f(x) = 2x^3 - 5x^2 + x + 3 when x = -2?
+
Math question: Find the extrema of the function f(x) = x^3 - 6x^2 + 9x - 1 over the interval [0, 4].
+
What is the mass in kilograms of a box that weighs 500 pounds?
+
New questions in Mathematics
-11+29-18
The derivative of a power is obtained just by subtracting 1 from the power True or false
1 plus 1
(3x^(2) 9x 6)/(5x^(2)-20)
If eight basketball teams participate in a tournament, find the number of different ways that first, second, and third places can be decided assuming that no ties are allowed.
calculate the area in square units of A rectangle with length 6cm and breadth 5cm
determine the polynomial F of degree 2 that interpolates. f at points (0;1) (2;5) (4;6). calculate F(0.8). Note: Using the polynomial expression with difference operator.
With the aim of identifying the presence of the feline leukemia virus (FeLV), blood samples were collected from cats sent to a private veterinary clinic in the city of Belo Horizonte. Among the animals treated, it was possible to observe that age followed a Normal distribution with a mean of 4.44 years and a standard deviation of 1.09 years. Considering this information, determine the value of the third quartile of the ages of the animals treated at this veterinary clinic. ATTENTION: Provide the answer to exactly FOUR decimal places
A box of numbered pens has 12 red, 12 blue, 12 green and 12 yellow pens. The pens for each colour are numbered from 1 to 12. There is a unique number on each pen, so no pen is exactly the same as any other pen in the box. When reaching into the box to randomly draw five pens without replacement, what is the proportion of getting exactly four pens of the same colour (Note: the numbers matter but the order does not)?
sum of 7a-4b+5c, -7a+4b-6c
Convert 5/9 to a decimal
ind the z-score for which 72% of the distribution's area lies between -z and z. -1.7417, 1.7417 -1.1538, 1.1538 -1.0803, 1.0803 -2.826, 2.826
In a 24 hours period, the average number of boats arriving at a port is 10. Assuming that boats arrive at a random rate that is the same for all subintervals of equal length (i.e. the probability of a boat arriving during a 1 hour period the same for every 1 hour period no matter what). Calculate the probability that more than 1 boat will arrive during a 1 hour period. (P(X>1) ) Give your answers to 4 decimal places and in a range between 0 and 1
factor the polynomial completely over the set of complex numbers b(x)=x^4-2x^3-17x^2+4x+30
Let X be a discrete random variable such that E(X)=3 and V(X)=5. Let 𝑌 = 2𝑋^2 − 3𝑋. Determine E(Y).
x²-7x+12=0
To paint a 250 m wall, a number of workers were employed. If the wall were 30 m longer, 9 more workers would be needed. How many were employed at the beginning?
answer this math question The scale on a map is drawn so that 5.5 inches corresponds to an actual distance of 225 miles. If two cities are 12.75 inches apart on the map, how many miles apart are they? (Round to the nearest tenth) miles apart. The two cities are how many miles apart
3(x-4)=156
Sarah is lining a square tray with 1 inch square tiles. the side length of the tray is 9 inches. How many tiles does Sarah need?