Answer:
1 pear = $0.75; 1 orange = $0.65
Step-by-step explanation:
(1) 3P + 4O = 4.85
(2) 3P + 10O = 8.75 Eqn (2) - Eqn (1)
3P + 10O – 3P – 4O = 8.75 – 4.85 Combine like terms
6O = 3.90 Divide each side by 6
O = $0.65 Substitute into Eqn (1)
3P + 4×0.65 = 4.85
3P + 2.60 = 4.85 Subtract 2.60 from each side
3P = 2.25 Divide each side by 3
P = $0.75
Oranges cost $0.65 each and pears are $0.75 each
3/4 divided by 2 would equal 3/8.
Since, the coordinates of the midpoint of line RS are M
.
The coordinates of endpoint R are (-2,10)
We have to determine the coordinates of endpoint S.
The midpoint of the line segment joining the points
and
is given by the formula
.
Here, The endpoint R is (-2,10) So, 
Let the endpoint S be 
The midpoint coordinate M is
.
So, 


Now, 


So, the other endpoint S is (8,0).
45=k√5
times both sides by √5
45√5=5k
divide both sides by 5
9√5=k