The two equations would be
32a+50b=14600
10a+40b=7000
To solve, we need to eliminate one variable.... let’s eliminate b
4(32a+50b=14600) —> 128a+200b=58400
-5(10a+40b=7000) —> -50a-200b=-35000
So when we add them together’ we get 78a = 23400
So solve that and a= 300, so class a tickets cost 300 euros each
Substitute a=300 into first equation in the system of equations at the beginning and 32(300)+50b=14600 —> 9600+50b=14600 —> 50b = 5000 or b= 100, so the cost for class b tickets is 100 euros each
Answer: Radius
Step-by-step explanation: The radius of a circle is a segment that joins the center of the circle to a point on the circle.
The minute hand on a clock would start in the center and go outwards towards a certain number. However, the minute hand would not go the full length across the clock so it's not the diameter.
The circumference of a circle which is another way of saying the perimeter of the circle is the distance around the circle so it would not be the circumference.
This means that the minute hand would represent the radius of a clock.
Answer:
Plan II is more favorable because the total amount to pay is less and the time to pay is greater than Plan I.
Step-by-step explanation:
<u><em>The question in English is</em></u>
Plan: "MY AUTO FOR TAXI"
Mr. Alberto decides to buy a car in order to perform taxi services. The price of the vehicle is S/45 000, but only S/20 000 is available. He then decides to finance the missing money through a bank. If between the two loan plans offered, you must choose one:
Which of the two options would you recommend to Mr. Alberto?
we know that
The compound interest formula is equal to
where
A is the total amount due
P is the amount owed
r is the rate of interest in decimal
t is Number of Time Periods
n is the number of times interest is compounded per year
in this problem we have
Plan I
substitute in the formula
Plan II
Compare
Plan I ----> t=2 years A=$27,562.50
Plan II----> t=3 years A=$27,318.18
therefore
Plan II is more favorable because the total amount to pay is less and the time to pay is greater than Plan I.
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