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
117 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)
Question: What is the smallest positive integer solution to the equation x^n + y^n = z^n for n>2, as stated in Fermat's Last Theorem? (
+
What is the minimum value of the function f(x) = x^3 + 2x^2 - 5x on the interval [-3, 2]?
+
What is the sum of the first 10 terms of an arithmetic sequence that starts with 3 and has a common difference of 5?
+
New questions in Mathematics
calculate the derivative by the limit definition: f(x) = 6x^3 + 2
8x-(5-x)
58+861-87
*Question!!* *Victory saved 3,000 in first bank and 2,000 Naira in union bank PSC with interest rate of X% and Y% per annual respectively his total interest in one year is #640. If she has saved 2,000 naira with first bank and 3,000 naira in union bank for same period she would have made extra 20# as additional interest, then find the value of X and Y
132133333-33
how many arrangement can be made of 4 letters chosen from the 8 letters of the world ABBSOLUTE
Desarrolla (2x)(3y + 2x)5
A merchant can sell 20 electric shavers a day at a price of 25 each, but he can sell 30 if he sets a price of 20 for each electric shaver. Determine the demand equation, assuming it is linear. Consider (P= price, X= quantity demanded)
12(3+7)-5
Solve the equation: sin(2x) = 0.35 Where 0° ≤ x ≤ 360°. Give your answers to 1 d.p.
Solve equations by equalization method X-8=-2y 2x+y=7
Sabendo+que+o+tri%C3%A2ngulo+ABC+%C3%A9+ret%C3%A2ngulo+e+que+um+de+seus+%C3%A2ngulos+mede+30+quanto+mede+o+terceiro+ tri%C3%A2ngulo
A hardware bill totals $857.63 with discounts of 5% and 3%. What is the net cost of the Material ?
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
Find the zero of the linear function 8x + 24 = 0
A post office has three categories of letters: 60% are from businesses, 30% are individual mail, and the remaining 10% are government mail. 5% of the letters from businesses have address errors, 10% of the individual mail has address errors, while 1% of the government mail has address errors. If we receive a letter with an address error, what is the probability that it is individual mail?"
The average weekly earnings in the leisure and hospitality industry group for a re‐ cent year was $273. A random sample of 40 workers showed weekly average ear‐ nings of $285 with the population standard deviation equal to 58. At the 0.05 level of significance can it be concluded that the mean differs from $273? Find a 95% con‐ fidence interval for the weekly earnings and show that it supports the results of the hypothesis test.
The slope of the tangent line to the curve f(x)=4tan x at the point (π/4,4)
draw the condensed formula fpr 3,3,4 triethylnonane
Sin(5pi/3)