(f) What is the exact value (in decimal) of giga?
(f) What is the exact value (in decimal) of giga?
Use an implicit or explicit cast. Since integers are whole numbers, the decimal portion will be truncated. Example in C: float f; int i; f = 1.5; i = f; // i = 1.0 Example in C++: float f = 1.5; int i = ( int ) f;
These are the hexadecimal digits and their decimal equivalents: 0 = 0 1 = 1 ... 9 = 9 A = 10 B = 11 ... F = 15
$300-$400, depending on exact variety and condition.
To answer the question about ( f(a + 2) ), we need to know the specific function ( f ). Without that information, we can't determine the exact value of ( f(a + 2) ). Generally, if you have a formula or expression for ( f(x) ), you would substitute ( a + 2 ) into that expression to find the value of ( f(a + 2) ). Please provide the function for a more detailed answer.
Hertz is the measurement. A Mega and a Giga is the unit of measurement of a Hertz.
If the argument of the function ( f(n) ) is increased fourfold, from ( n ) to ( 4n ), the value of the function will change to ( f(4n) ). The specific change in value depends on the nature of the function itself. For example, if ( f(n) = n^3 ), then ( f(4n) = (4n)^3 = 64n^3 ), indicating that the function value increases by a factor of 64. Thus, the exact change in value is contingent upon the function's mathematical form.
"f" stands for femto, which is 1015 power.
F value is for coins in fine condition.
%f is used for the floating value in programing languages like c,c++. these floating values are those which contain the decimal no.s like 23.76 etc to show these values we use %f. now %e is used for the exponent value in c language. Note: When in doubt, use %g
Sixteen would be coded 10, similar to ten being coded 10 in decimal: One in the 'sixteens' column, and zero in the units column. It's a wonderful question, though. The mystery evaporates when you realize that we commonly use a 'decimal' system, but the value of the highest single-digit number is 9. It seems odd, but think of the number line as a representation of continuous values. There are 10 ranges of value BETWEEN 0 and 10. These ranges can be coded with numbers between 0.000... and 9.999... The same idea applies to the hexadecimal system. F has the value of decimal 15.
The largest digit in decimal arithmetic is 9. In hexadecimal, it is F. As far as I am aware, there is no digit that will meet the requirements of this question.