Question

A 35-year-old woman goes to the doctor's office for a periodic check-up. On physical examination, blood pressure was slightly elevated on two occasions, 145/90 and 146/92 mm Hg. It was decided to start pharmacological treatment with Hydrochlorothiazide, whose box has 14 tablets in a 12.5 mg presentation. The normal starting dose is 25 mg every 24 hours orally. 1.1. How many mg and tablets are consumed in 30 days? 1.2. How many boxes should be indicated for the 5-month treatment?

158

likes
792 views

Answer to a math question A 35-year-old woman goes to the doctor's office for a periodic check-up. On physical examination, blood pressure was slightly elevated on two occasions, 145/90 and 146/92 mm Hg. It was decided to start pharmacological treatment with Hydrochlorothiazide, whose box has 14 tablets in a 12.5 mg presentation. The normal starting dose is 25 mg every 24 hours orally. 1.1. How many mg and tablets are consumed in 30 days? 1.2. How many boxes should be indicated for the 5-month treatment?

Expert avatar
Jon
4.6
110 Answers
**Paso 1:**

1.1 Para encontrar cuántos mg y comprimidos se consumen en 30 días, primero necesitamos calcular cuántos mg se consumen en un día y luego multiplicarlo por 30.

Cada día se toman 25 mg de Hidroclorotiazida.
Entonces, en 1 día se consume: 25 \, mg .

Para encontrar cuántos mg se consumen en 30 días, multiplicamos:

25 \, mg/día \times 30 \, días = 750 \, mg .

Dado que cada comprimido es de 12.5 mg, el número de comprimidos necesarios en 30 días es:

\dfrac{750 \, mg}{12.5 \, mg/comprimido} = 60 \, comprimidos .

Por lo tanto, en 30 días se consumen 750 \, mg y 60 comprimidos.

**Paso 2:**

1.2 Para determinar cuántas cajas se necesitan para un tratamiento de 5 meses, primero calculamos cuántos mg se consumen en 5 meses y luego dividimos entre el número de mg por caja para obtener el número de cajas.

En un mes hay aproximadamente 30 días, por lo tanto, en 5 meses hay 30 \, días/mes \times 5 \, meses = 150 \, días .

La cantidad total de mg consumidos en 5 meses sería 25 \, mg/día \times 150 \, días = 3750 \, mg .

Para determinar cuántas cajas se necesitan, dividimos la cantidad total de mg por el número de mg por caja:

\dfrac{3750 \, mg}{12.5 \, mg/comprimido \times 14 \, comprimidos/caja} = 21.43 \approx 22 \, cajas .

Por lo tanto, se necesitarían aproximadamente 22 cajas de Hidroclorotiazida para un tratamiento de 5 meses.

**Answer:**

1.1 En 30 días se consumen 750 \, mg y 60 comprimidos.
1.2 Se necesitan aproximadamente 22 cajas para un tratamiento de 5 meses.

Frequently asked questions (FAQs)
Math Question: In a triangle ABC, if angle A is congruent to angle B and side AC is congruent to side BC, what can be concluded about triangle ABC?
+
What is the equation for the standard form of a hyperbola with a center at the origin, a horizontal transverse axis, vertices at (3,0) and (-3,0), and foci at (5,0) and (-5,0)?
+
What is the vertex form equation of the quadratic function f(x) = x^2 ?
+
New questions in Mathematics
10! - 8! =
A drawer contains three pairs of white socks, five pairs of black socks and two pairs of red socks. Caden randomly selects two pairs of socks on his way to the gym. What is the probability that both pairs of socks are black?
224 × (6÷8)
Divide 22 by 5 solve it by array and an area model
how many arrangements can be made of 4 letters chosen from the letters of the world ABSOLUTE in which the S and U appear together
Solve this mathematical problem if 3/5 of a roll of tape measures 2m. How long is the complete roll?
A construction company is working on two projects: house construction and building construction. Each house requires 4 weeks of work and produces a profit of $50,000. Each building requires 8 weeks of work and produces a profit of $100,000. The company has a total of 24 work weeks available. Furthermore, it is known that at least 2 houses and at least 1 building must be built to meet the demand. The company wants to maximize its profits and needs to determine how many houses and buildings it should build to meet demand and maximize profits, given time and demand constraints.
5.- From the probabilities: 𝐏(𝐁) = 𝟑𝟎% 𝐏(𝐀 ∩ 𝐁) = 𝟐𝟎% 𝐏(𝐀 ̅) = 𝟕𝟎% You are asked to calculate: 𝐏(𝐀 ∪ 𝐁)
solve for x 50x+ 120 (176-x)= 17340
What is 28 marks out of 56 as a percentage
A circular window has a rubber molding around the edge. If the window has a radius of 250 mm, how long is the piece of molding that is required ? (To the nearest mm)
Exercise 1 An ejidal association wishes to determine the distribution for the three different crops that it can plant for the next season on its available 900 hectares. Information on the total available and how many resources are required for each hectare of cultivation is shown in the following tables: Total available resource Water 15,000 m3 Fertilizer 5,000 kg Labor 125 day laborers Requirements per cultivated hectare Corn Soybeans Wheat Water 15 25 20 Fertilizer 5 8 7 Labor** 1/8 1/5 1/4 *The data in fraction means that with one day laborer it will be possible to care for 8, 5 and 4 hectares respectively. * Sales of crops 1 and 3, according to information from the Department of Agriculture, are guaranteed and exceed the capacity of the cooperative. However, soybeans must be limited to a maximum of 150 hectares. On the other hand, the profits for each hectare of crop obtained are estimated at: $7,500 for corn, $8,500 for soybeans and $8,000 for wheat. The objectives are to determine: • How many hectares of each crop must be allocated so that the profit is maximum. R= • The estimated profits for the ejidal cooperative in the next growing season. R=
A company receives sales in $20 per book and $18 per calculator. The per unit cost to manufacture each book and calculator are $5 and 4$ respectively. The monthly (30 day) cost must not exceed $27000 per month. If the manufacturing equipment used by the company takes five minutes to produce a book and 15 minutes to produce a calculator, how many books and calculators should the company produce to maximise profit? Please solve graphically and
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
The question is using rule 72 determine Kari wants to save 10,000 for a down payment on a house. Illustrate the difference in years it will take her to double her current 5,000 savings based on 6%, 12% and 18% interest rate .
392929-9
Solve the following 9x - 9 - 6x = 5 + 8x - 9
-6 - t / 4 = -1
Find the orthogonal projection of a point A = (1, 2, -1) onto a line passing through the points Pi = (0, 1, 1) and P2 = (1, 2, 3).
8(x+4) -4=4x-1