After a certain medicine is ingested, its concentration in the bloodstream changes over time.
2 answers:
Answer:
Each hour, the concentration of the medicine reduces by 4%.
Step-by-step explanation:
The link between the time passed, t, in minutes, post-ingestion, and the concentration in the bloodstream, C (t), follows this formula:
The decay function is represented as:
Where:
y = final quantity
a = initial quantity
r = decay percentage
t = time
From the given equation, the decay percentage is:
Consequently, each hour, the concentration of the medicine diminishes by 4%.
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Answer:
At h=0.1, the calculated value of y(1.2) equals 15.920, and for h=0.05, y(1.2) amounts to 16.523.
Step-by-step explanation:
Given,
with y(1)=9.
This means when x=1, y=9 initially.
To determine the value of y= f(x,y) at when h=0.1 and h=0.05, we will implement a C program using Euler's method resulting in, for h=0.1:
#include<stdio.h>
float fun(float x, float y)
{
float f;
f=2x+3y+1;
return f;
}
main()
{
float a,b,x,y,h,t,k;
printf("\ Enter x0,y0,h,xn:");
scanf("% f % f % f % f ", & a, &b, &h, &t);
x=a;
y=b;
printf("\n x\t y\n");
while (x<=t)
{ k=h*fun(x,y); x=x+h; y=y+k; printf("%0.3f\%0.3f\n",x,y);}}
Using initial values x0=1, y0=9, h=0.1, and xn=1.2, we reach results, y(1.2)=15.920.
Subsequently, using values x0=1, y0=9, with h=0.05, and xn=1.2 yields y(1.2)=16.523.