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Given that the lines bx = ay + 1 and b - ay - x = 0 intersect at the point (5, -3), what are the values of a and b?
A carpenter is paid a normal rate of $x per hour and an overtime rate of $y per hour. If he works for 21 h at the normal rate of pay and 9 h at the overtime rate, he will be paid $69. However, if he works for 27 h at the normal rate and 3 h at the overtime rate, his earnings will be $63.
a) Form two equations in x and y and show that one of the equations reduces to 7x + 3y = 23
b) Solve the two simultaneous equations for the value of x and of y.
15A + 20B = 1025 ====> got this from the total cash
A + B = 60 ====> got this from the number of shoes.
go solve
whats A and what B?
Originally posted by skythewood:15A + 20B = 1025 ====> got this from the total cash
A + B = 60 ====> got this from the number of shoes.
go solve
I help you solve lah..
If A+B = 60,
15A + 15 B = 900
1025 - 900 = 125
20 B - 15 B = 5B
125 = 5 B
B = 25.
Ans: 25 Pairs.
Originally posted by SkillzKills:whats A and what B?
A is the number of $15 shoes
B is the number of $ 20 shoes
this is do by linear equation way meh?
My maths is also like crap.
But this is simultaneous equations right?
Linear equation? ![]()
simultaneous linear equation la
Originally posted by SkillzKills:1 more question,
Given that the lines bx = ay + 1 and b - ay - x = 0 intersect at the point (5, -3), what are the values of a and b?
for both equation, sub in x= 5, y = -3.
than you get two equation of a and b.
go solve.
x=5, y=3
b(5) = a(3) + 1 à 1
b – a(-3) – 5 = 0 à 2
From 1,
B = (a(3)+1)/2 à3
Sub 3 into 2,
(A(3)+1)/2 – a(-3) - 5 = 0
1.5a+0.5 + 3a – 5 = 0
1.5a+3a+0.5-5 = 0
4.5a - 4.5 = 0
Therefore, a = 1
When a = 1, b = (3+1)/2
= 4/2
= 2
This isit the ans
Originally posted by SkillzKills:<!--StartFragment-->
x=5, y=3
b(5) = a(3) + 1 Ã 1
b – a(-3) – 5 = 0 à 2
From 1,
B = (a(3)+1)/2 Ã 3
Sub 3 into 2,
(A(3)+1)/2 – a(-3) - 5 = 0
1.5a+0.5 + 3a – 5 = 0
1.5a+3a+0.5-5 = 0
4.5a - 4.5 = 0
Therefore, a = 1
When a = 1, b = (3+1)/2
= 4/2
= 2
This isit the ans
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