Let's solve each part of the question step by step:
### Part (ii)
We need to calculate the expression:
[tex]\[ 11.001 - 2.36 + 4.965 - 5.7 \][/tex]
First, subtract [tex]\(2.36\)[/tex] from [tex]\(11.001\)[/tex]:
[tex]\[ 11.001 - 2.36 = 8.641 \][/tex]
Next, add [tex]\(4.965\)[/tex] to [tex]\(8.641\)[/tex]:
[tex]\[ 8.641 + 4.965 = 13.606 \][/tex]
Finally, subtract [tex]\(5.7\)[/tex] from [tex]\(13.606\)[/tex]:
[tex]\[ 13.606 - 5.7 = 7.906 \][/tex]
So, the result for part (ii) is:
[tex]\[ \boxed{7.906} \][/tex]
### Part (iii)
We need to calculate the expression:
[tex]\[ 100 - 3.067 - 33.0689 - 21.2 \][/tex]
First, subtract [tex]\(3.067\)[/tex] from [tex]\(100\)[/tex]:
[tex]\[ 100 - 3.067 = 96.933 \][/tex]
Next, subtract [tex]\(33.0689\)[/tex] from [tex]\(96.933\)[/tex]:
[tex]\[ 96.933 - 33.0689 = 63.8641 \][/tex]
Finally, subtract [tex]\(21.2\)[/tex] from [tex]\(63.8641\)[/tex]:
[tex]\[ 63.8641 - 21.2 = 42.6641 \][/tex]
So, the result for part (iii) is:
[tex]\[ \boxed{42.6641} \][/tex]
### Part 4
We need to calculate the following:
- First, find the sum of [tex]\(29.358\)[/tex] and [tex]\(2.3023\)[/tex]
- Then, find the difference between [tex]\(43.875\)[/tex] and [tex]\(53.9\)[/tex]
- Finally, subtract the difference we found from the sum we calculated
Let's start by finding the sum of [tex]\(29.358\)[/tex] and [tex]\(2.3023\)[/tex]:
[tex]\[ 29.358 + 2.3023 = 31.6603 \][/tex]
Next, find the difference between [tex]\(43.875\)[/tex] and [tex]\(53.9\)[/tex]:
[tex]\[ 43.875 - 53.9 = -10.025\][/tex]
Finally, subtract [tex]\(-10.025\)[/tex] from [tex]\(31.6603\)[/tex]:
[tex]\[ 31.6603 - (-10.025) = 31.6603 + 10.025 = 41.6853 \][/tex]
So, the result for this calculation is:
[tex]\[ \boxed{41.6853} \][/tex]
