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Harrizon [31]
3 years ago
13

A scientist performed an experiment with a radioactive substance whose half-life is 22 min. The scientist will sketch a graph of

the situation, where x represents the time since the scientist first measured the substance, and y represents the amount of radioactive substance remaining at that time. The scientist will only sketch the graph in the quadrant or quadrants for which it makes sense to. In which quadrant or quadrants will the scientist sketch the graph?
Mathematics
1 answer:
Alik [6]3 years ago
8 0

We are given

x represents the time since the scientist first measured the substance

so, initial quantity =x

y represents the amount of radioactive substance remaining at that time

half-life is 22 min

so, we can write function as

y=x(\frac{1}{2})^{\frac{t}{22} }

We can see that this is exponential function

and exponent is over 1/2

and x is initial quantity

and x  can not be negative

so, y also can not be negative

Since, both x and y are positive

so, this function lies on quadrant I...............Answer

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3 0
3 years ago
P=$222 r=12% Y=10 A=?
sergey [27]
To solve for the A or the principal amount plus interest you can use two formulas:

A = P + I

Where: P = Principal
             I  = Interest

or you can use 

A = P (1+ rt)

Where: P = principal
             r  = rate in decimal
             t  = time in years

With your given you can use the second one, without having to use the first. 
Given that the Principal amount is $222 and the rate is 12% and time is 10 years, we first need to convert your rate into decimal by dividing the value in percent by 100 which will yield 0.12. 

Then now we can just input the data that you know into the formula:
A = P(1+ rt)
   = $222(1 + (0.12)(10))
   = $222(2.2) 
   = $488.40

Your A is then equal to $488.40

If you need to get the simple interest all you need to use is the first formula given:

A = P + I
for the interest you transpose the P to the side of the A and you will get:
I = A - P
  = $488.40 - $222
  = $266.40

$266.40 is the added interest to the principal amount. 
7 0
3 years ago
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