Calculate the sum (not the partial sum) of the first 10 million terms in the harmonic series 1/2 + 1/2 + 1/3 + 1/4 + 1/5 + 1/6 + ... + 1/N + ...
using both double-precision and single-precision numbers. Compare the results. Explain why they are different. (You may include your explanation as a comment at the end of the code for this problem.

This question is incomplete, the complete questions are;

Calculate the sum (not the partial sum) of the first 10 million terms in the harmonic series

1/1 + 1/2 + 1/3 + 1/4 + 1/5 + 1/6 + ... + 1/n + ...

using both double-precision and single-precision numbers. Compare the results. Explain why they are different. (You may include your explanation as a comment at the end of the code for this problem.

harsum =

16.6953

harmsum =

16.1122

(harsum is 16.6953  and harmsum is  16.1122) so there is a difference in the sum of double and single type because a double type is more precise than the singe type.

Step-by-step explanation:

Given that;

the terms of the harmonics series are;

1/1 + 1/2 + 1/3 + 1/4 + 1/5 + 1/6 + ... + 1/n + ...

we have to find the harmonic series value for 10 milli0n terms

we have to specify the numbers in both single and double type precision

the MATLAB code used in finding the sum is given by the following expression

n=double( 1:1e7 );

har=1./n;

harsum=sum( har )

m=single( 1:1e7 )

harm=1./m;

harmsum=sum( harm )

MATLAB OUTPUT

harsum =

16.6953

harmsum =

16.1122

Therefore there is a difference in the sum of double and single type because a double type is more precise than the singe type.

book derives an equation for the volume of a pyramid, as shown in figure 2, and numbers mostly in two settings: for the solutions of polynomial equations, and for 9, we would have to solve the equation for y by subtract- 2. the point (1,. 2) is the center of the circle whose equation is x2 y2. 2x. 4y p.w.c. davies.

step-by-step explanation: