
Let us assume entry fee for child be x
Let us assume entry fee for adult be y

<u>Since Entry fees for 2 children and 1 adult is $90 an equation for entry fees will be formed as -</u>


<u>Similarly, Entry fees for 3 children and 2 adult is </u><u>$</u><u>1</u><u>5</u><u>5</u><u> , so an equation for entry fees will be formed as -</u>


<u>Multiplying eq (1) by </u><u>2</u><u> </u><u>it will be - </u>

<u>Subtracting</u><u> eq(</u><u>2</u><u>) </u><u>from</u><u> eq(</u><u>3</u><u>) - </u>




Thus , entry fee for a child at the amusement park = $ 35
Jim can do the 1/2 of floor in 4 hours
pete completes 1/2 of floor in 2 hour
therefor, since, pete took 1/2 as much time, pete can tile 2 times as many tiles (logic)
pete can lay 25 more than jim
if pete is 2 times of jim
p=2j
and pete is 25 more than jim
p=25+j
2j=p=25+j
2j=25+j
minus j
j=25
jim lays at 25 tiles per hour
C is answer
You can call it a constant proportionality table because it is used to find the constant of proportionality and proportional relationships. (I am not really sure)