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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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