If you mean: n/5 = 64/40 then the value of n is 8
1
N=4.
/* note that neither of these functions have been tested, so there may be typos and the like *//* if you're looking to return a real value: */unsigned int complement(unsigned int value){unsigned int returnvalue = 0;while(value){returnvalue = 1;}return returnvalue;}/* if you're looking for a string representing the binary number: */char *complement(unsigned int value){int numchars = 8 * sizeof(unsigned int);int n;char *returnvalue = malloc((numchars + 1) * sizeof(char));for(n = 0; n < numchars; n++){if(value & (1
Future Value = (Present Value)*(1 + i)^n {i is interest rate per compounding period, and n is the number of compounding periods} Memorize this.So if you want to double, then (Future Value)/(Present Value) = 2, and n = 16.2 = (1 + i)^16 --> 2^(1/16) = 1 + i --> i = 2^(1/16) - 1 = 0.044274 = 4.4274 %
It is an equation and the value of n is 5 Therefore: I/10 = 1/10
If you mean: n/5 = 64/40 then the value of n is 8
Future Value = Value (1 + t)^n Present Value = Future Value / (1+t)^-n
If you mean: 6/n times 5/n-1 = 1/3 Then: 30/n2-n = 1/3 Multiplying both sides by n2-n: 30 = n2-n/3 Multiplying both sides by 3: 90 = n2-n Subtracting 90 from both sides: 0 = n2-n-90 or n2-n-90 = 0 Solving the above quadratic equation: n = -9 or n =10 If n is of a material value its more likely to be 10 Note that n2 means n squared
The answer depends on the value of n.
what is the value of "N"? we can solve this equation when we know the value of N, once we know the value of N we just add 1 to it,
what is the value of "N"? we can solve this equation when we know the value of N, once we know the value of N we just add 1 to it,
what is the value of "N"? we can solve this equation when we know the value of N, once we know the value of N we just add 1 to it,
n/n = 1, irrespective of the value of n.
n = 8
Use Guassian quadrature with n=1 and n=2 and compare to exact value I=
If n = 192 then n/4 = 6*8