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Bogdan [553]
2 years ago
14

Fred's car can travel 368 miles on one tank of gas. His gas tank holds 16 gallons.What is the unit rate for miles per gallon ple

ase tell me what I need to do to get the answer
Mathematics
1 answer:
julia-pushkina [17]2 years ago
3 0
368 miles / 16 gallons
368/16=23 miles per gallon
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Try, please, this:
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3) 
\left \{ {{x+y=20} \atop {40x+70y=52(x+y)}} \right. \ =\ \textgreater \  \  \left \{ {{y=8} \atop {x=12}} \right.
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Answer is A. similar

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Barrett works at an ice cream shop. The function f(x) represents the amount of money PLEASE HELP!!!!!!!!!!!!!
oee [108]

Answer:

f(g(x))=6x^3+4, it is the amount of money earned per number of hours of work, x

Step-by-step explanation:

Here we have two functions:

f(x)=2x^2 +4

This function represents the amount of money (the earning) per unit x

Then we have the function

g(x)=\sqrt{3x^3}

which represents the number of gallons of ice cream that Barrett makes per hour, where x is the number of hours he works.

Here we want to find the composite function

f(g(x))

which means that we use the output of g(x) as input for f(x). In this context, this means that the function f(g(x)) represents the amount of money earned per number of hours of work, x.

Substituting g(x) into the x of f(x), we find:

f(g(x))=2(g(x))^2+4=2(\sqrt{3x^3})^2+4=2(3x^3)+4=6x^3+4

7 0
2 years ago
A train station has installed a system for determining whether bags contain explosives. It has a 95% chance of correctly identif
astraxan [27]

Answer:

a) P(identified as containing explosives)=P(actually contains explosives and identified as containing explosives)+P(actually not contains explosives and identified as containing explosives)

=(10/(4*106))*0.95+(1-10/(4*106))*0.005 =0.005002363

hence  probability that it actually contains explosives given identified as containing explosives)

=(10/(4*106))*0.95/0.005002363=0.000475

b)

let probability of correctly identifying a bag without explosives be a

hence a =0.99999763 ~ 99.999763%

c)

No as even if that becomes 1 ; proportion of true explosives will always be less than half of total explosives detected,

3 0
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