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styuding IGCSE Maths & English

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I'm studying both IGCSE Maths & English but I'm having trouble studying plus working. I even missed the first test module, Which I've asked if I can resubmit the following week. I know it sounds straight forward and easy, but how would I put together an effective study timetable. I'm also starting to (procrastinate):( when I come to study an hour or so has gone by and I've done no work, I know only I can answer that but I would like an example of a study timetable. which would help

Thanks
:)
 
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I've made a website to help students like me to access past papers faster. Check out signature below and share with friends.

P.S. I made it for myself earlier this year and got amazing reviews from friends and so I made it publicly available.
 
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9 Answer the whole of this question on a sheet of graph paper.
A taxi company has “SUPER” taxis and “MINI” taxis.
One morning a group of 45 people needs taxis.
For this group the taxi company uses x “SUPER” taxis and y “MINI” taxis.
A “SUPER” taxi can carry 5 passengers and a “MINI” taxi can carry 3 passengers.
So 5x + 3y 45.
(a) The taxi company has 12 taxis.
Write down another inequality in x and y to show this information. [1]
(b) The taxi company always uses at least 4 “MINI” taxis.
Write down an inequality in y to show this information. [1]
(c) Draw x and y axes from 0 to 15 using 1 cm to represent 1 unit on each axis. [1]
(d) Draw three lines on your graph to show the inequality 5x + 3y 45 and the inequalities from parts
(a) and (b).
Shade the unwanted regions. [6]
(e) The cost to the taxi company of using a “SUPER” taxi is $20 and the cost of using a “MINI” taxi is
$10.
The taxi company wants to find the cheapest way of providing “SUPER” and “MINI” taxis for this
group of people.
Find the two ways in which this can be done. [3]
(f) The taxi company decides to use 11 taxis for this group.
(i) The taxi company charges $30 for the use of each “SUPER” taxi and $16 for the use of each
“MINI” taxi.
Find the two possible total charges. [3]
(ii) Find the largest possible profit the company can make, using 11 taxis. [1] PLease help me Ill appreciate it
 
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