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3) Benzo(a)pyrene is a very toxic compound routinely monitored in the environment to prevent humans from contamination. A wat
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Part a) we take the data given, and we filled the excel program with that and then:

ppm vs counts Concentration of Benezeno(a)pyrene (ppm) flourescense intensity (counts) 2,50E+06 2,00E+06 0 0,5 1,50E+06 L 2,2

b) Visually the straight line is:
ppm vs counts 2,50E+06 2,00E+06 1,50E+06 1,00E+06 ppm vs counts 5,00E+05 0,00E+00 O 0,5 1 2 ,5 3 3,5 1,5 2 ppm

so the ppm data at 0, 0.5, 1.0, 1.5 have a continuous behavior, meanwhile to 2.0, and 3.0 are away from the line, and the 2.5 is close to the line, so if we adapt the data:
Concentration of flourescense Benezeno(a)pyrene intensity (ppm) (counts) O 2,21E+04 0,5 4,50E+05 8,69E+05 1,5 1,31E+06 2,5 1,
C) The intercept is the value of the y axis when the value of x is 0, and for the data data taking the ppm as "X" for a value of 0 the y axis has a value of 2.21e+4
b=2.21e+4

To the slope "m":

m = (Yz – y.) (x2 – X)

Taking the date from the table above to Y2= 8.69e+5, X2=1 , Y1=4.5e+5 and X1=0.5

m = (yz - y.) m = (x2 – XL) (8,69x105 – 4,5x105) Counts (1 – 0,5) ppm Counts m = 8,38x105 ppm

d) Correlation coeficient R:
[(0-1,1) (2,21x10* - 9,22x10) + (0.5 - 11) (4,50x 10- 9,22x10-) + (1 - 11) (8,69x10° - 9,22x10-) +(1.5 - 1.1) (1.31x10 - 9,2

e) it is not correct because the data is below the value that is asked, so an extrapolation of this size results in a large error

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