Respuesta :
Answer:
5 minutes costs $0.25;
1 hour costs $3;
1 hour and 50 minutes costs $5.5
2 hours costs $6;
2 hours and 1 minute costs $6.05;
3 and a half hours costs $10.5
Explanation:
Given the cost of parking for each hour is $3
Therefore, 1 hour = $3
By principle of unitary method;
a)1 hour (60 minutes) = $ 3
5 minutes = [tex]\frac{3 \times 5}{60}[/tex]
= $0.25
b)1 hour (60 minutes) = $3
1 hour 50 minutes = 60+50 minutes = 110 minutes =[tex]\frac{3 \times 110}{60}[/tex]
= $5.5
c)1 hour (60 minutes) = $3
2 hours (120 minutes) = [tex]\frac{3 \times 120}{60}[/tex]
= $6
d) 1 hour (60 minutes) = $3
2 hours 1 minutes = 120 + 1 = 121 minutes = [tex]\frac{3 \times 121}{60}[/tex]
= $6.05
e) 1 hour (60 minutes) = $3
3 and half hours = (3× 60) +30 = 210 minutes =[tex]\frac{3 \times 210}{60}[/tex]
= $10.5
Therefore, 5 minutes costs $0.25; 1 hour costs $3; 1 hour and 50 minutes costs $5.5; 2 hours costs $6; 2 hours and 1 minute costs $6.05; 3 and a half hours costs $10.5
Answer:
Determine the cost of parking for each given amount of time.
5 minutes costs $ 3
1 hour costs $ 3
1 hour and 50 minutes costs $ 6
2 hours costs $ 6
2 hours and 1 minute costs $ 9
3 and a half hours costs $12
Step-by-step explanation:
