$MathMaster logo$

MathMaster

Home
general
algorithm that reads two numbers and tells us which is the largest or if they are equal repeat the process 10 times

Question

Algorithm that reads two numbers and tells us which is the largest or if they are equal, repeat the process 10 times

89

likes

447 views

Answer to a math question Algorithm that reads two numbers and tells us which is the largest or if they are equal, repeat the process 10 times

$Expert avatar$

4.6

107 Answers

Aquí hay un algoritmo simple (en pseudocódigo) que lee dos números, los compara y repite el proceso 10 veces para determinar qué número es mayor o si son iguales: Algoritmo: 1. Establezca `count` en 0. 2. Mientras `count < 10`: - Leer `num1` (primer número). - Leer `num2` (segundo número). - Si `num1 > num2`: - Imprimir "num1 es mayor que num2". - De lo contrario, si `num1 < num2`: - Imprimir "num2 es mayor que num1". - Demás: - Imprimir "Ambos números son iguales". - Incrementa `count` en 1. 3. Fin. Puedes implementar esto en cualquier lenguaje de programación. A continuación, se muestra un ejemplo de implementación en Python: pitón para contar en rango(10): num1 = float(input("Ingrese el primer número: ")) num2 = float(input("Ingrese el segundo número: ")) si num1 > num2: print(f"{num1} es mayor que {num2}.") elif num1 < num2: print(f"{num2} es mayor que {num1}.") demás: print("Ambos números son iguales.") Este código Python repetirá el proceso 10 veces, comparando dos números cada vez y proporcionando el resultado apropiado.

Frequently asked questions (FAQs)

What is the derivative of sin(3x^2+2x) with respect to x?

+

Math question: Given a circle with equation x^2 + y^2 = 25, what is the value of y when x = 4?

+

Question: How many different types of polygons can be formed with 7 sides?

+

New questions in Mathematics

8x²-30x-10x²+70x=-30x+10x²-20x²

Since one of the three integers whose product is (-60) is (+4), write the values that two integers can take.

Imagine that you are in an electronics store and you want to calculate the final price of a product after applying a discount. The product you are interested in has an original price of $1000 MN, but, for today, the store offers a 25% discount on all its products. Develop an algorithm that allows you to calculate the final price you will pay, but first point out the elements.

How do you think the company has increased or decreased its income?

The mean temperature for july in H-town 73 degrees fahrenheit. Assuming that the distribution of temperature is normal what would the standart deviation have to be if 5% of the days in july have a temperature of at least 87 degrees?

find x in the equation 2x-4=6

The cost of unleaded gasoline in the Bay Area once followed an unknown distribution with a mean of $4.59 and a standard deviation of $0.10. Sixteen gas stations from the Bay Area are randomly chosen. We are interested in the average cost of gasoline for the 16 gas stations. 84. Find the probability that the average price for 30 gas stations is less than $4.55. a 0.6554 b 0.3446 c 0.0142 d 0.9858 e 0

Suppose you have a sample of 100 values from a population with mean mu = 500 and standard deviation sigma = 80. Given that P(z < −1.25) = 0.10565 and P(z < 1.25) = 0.89435, the probability that the sample mean is in the interval (490, 510) is: A)78.87% B)89.44% C)10.57% D)68.27%

Lim x → 0 (2x ^ 3 - 10x ^ 7) / 5 * x ^ 3 - 4x )=2

Suppose that you use 4.29 g of Iron in the chemical reaction: 2Fe(s) + 3 Cu2 + (aq) 2Fe 3 + (aq) + 3Cu(s ) - . What is the theoretical yield of Cu (s), in grams?

From 1975 through 2020 the mean annual gain of the Dow Jones Industrial Average was 652. A random sample of 34 years is selected from this population. What is the probability that the mean gain for the sample was between 400 and 800? Assume the standard deviation is 1539

On+January+10+2023+the+CONSTRUCTORA+DEL+ORIENTE+SAC+company+acquires+land+to+develop+a+real estate+project%2C+which+prev%C3% A9+enable+50+lots+for+commercial+use+valued+in+S%2F+50%2C000.00+each+one%2C+the+company+has+as+a+business+model+generate+ cash+flow+through%C3%A9s+of+the+rental%2C+so+47%2C+of+the+50+enabled+lots+are+planned to lease+47%2C+and+ the+rest+will be%C3%A1n+used+by+the+company+for+management%C3%B3n+and+land+control

Calculate the change in internal energy of a gas that receives 16000 J of heat at constant pressure (1.3 atm) expanding from 0.100 m3 to 0.200 m3. Question 1Answer to. 7050J b. 2125J c. None of the above d. 2828J and. 10295 J

We have two distributions: A (M = 66.7, 95% CI = [60.3, 67.1]) / B (M = 71.3 95% CI = [67.7, 74.9]). Erin maintains that B is significantly larger than A. Provide your opinion on Erin’s argument and justify your opinion.

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?

Dano forgot his computer password. The password was four characters long. Dano remembered only three characters: 3, g, N. The last character was one of the numbers 3, 5, 7, 9. How many possible expansions are there for Dano's password?

The company produces a product with a variable cost of $90 per unit. With fixed costs of $150,000 and a selling price of $1,200 per item, how many units must be sold to achieve a profit of $400,000?

Exercise The temperature T in degrees Celsius of a chemical reaction is given as a function of time t, expressed in minutes, by the function defined on ¿ by: T (t )=(20 t +10)e−0.5t. 1) What is the initial temperature? 2) Show that T' (t )=(−10 t +15)e−0 .5t. 3) Study the sign of T' (t ), then draw up the table of variations of T . We do not ask for the limit of T in +∞. 4) What is the maximum temperature reached by the reaction chemical. We will give an approximate value to within 10−2. 5) After how long does the temperature T go back down to its initial value? We will give an approximate value of this time in minutes and seconds. DM 2: study of a function Exercise The temperature T in degrees Celsius of a chemical reaction is given as a function of time t, expressed in minutes, by the function defined on ¿ by: T (t )=(20 t +10)e−0.5t. 1) What is the initial temperature? 2) Show that T' (t )=(−10 t +15)e−0.5 t. 3) Study the sign of T' (t ), then draw up the table of variations of T . We do not ask for the limit of T in +∞. 4) What is the maximum temperature reached by the reaction chemical. We will give an approximate value to within 10−2. 5) After how long does the temperature T go back down to its initial value? We will give an approximate value of this time in minutes and seconds.

(3b)⋅(5b^2)⋅(6b^3)