$1\mathrm{.}1$ There are $12$ children in a class at a private college. An array called childrenAges is used to store the

ages of children in the class:

$13,12,15,18,15,11,19,12,17,14,10,18$

Create an algorithm to find and display the position $($index$)$ and value of the highest age in childrenAges

array.

$(10$ Marks$)$

$1\mathrm{.}2$ Sandile is managing her monthly savings and wants to ensure she meets her financial goals. She lives

with her parents and as such, contributes a sum of R$1200$ monthly to her parents as a form of housing

support. Of the remainder, she plans her savings allocation as follows: $30\%$ for general expenses, $20\%$ into a

savings account, $15\%$ into an emergency fund, $20\%$ for investments, and the remaining percent is assigned

for a vacation fund due to her love for adventure at National parks. Enter her monthly salary on the keyboard

and then calculate and display how much money she has available for the various savings categories. Write

an algorithm in form of pseudocode to solve this scenario.

$(10$ Marks$)$

$1\mathrm{.}3$ Evaluate the following expressions:

a$.$ D $<($E $-7)$ OR G AND $($A $*$ C$)>=($D $$ E $*$ C$)$

where A $=3,$ C $=7,$ D $=-8,$ E $=-6,$ G $=$ TRUE

$(5$ Marks$)$

b$.$ C $*4>=$ B$^318\backslash 5$ AND F OR A $<=$ D $-5$

where A $=5,$ B $=2,$ C $=12,$ D $=-4,$ E $=$ FALSE and F $=$ TRUE.

$(5$ Marks$)$