QUESTION IMAGE
Question
6.gm.25 dok 2
- mr. allen gets 24 miles to the gallon (mpg) in his jeep. on a trip he uses 12 gallons of gas and travels at an average rate of speed of 50 miles per hour. which formula below will find the distance mr. allen traveled?
① $d = (24)(mph)g$
② $d = mpg$
③ $d = (mpg)g$
④ $d = (mpg)(mph)$
6.af.21 dok 2
- the two expressions that are equivalent to $4(x - 10)$. select all that apply.
① $4x - 5$
② $4x - 40$
③ $(2x - 2) + (2x - 8)$
④ $3(x - 5) + (x - 5)$
⑤ $2( x - 10) + 2(x - 10)$
6.nso.7 dok 2
Question 5
Step1: Recall distance-mpg-gallon relation
Distance equals miles per gallon multiplied by gallons used.
Step2: Match to variable notation
Here, $mpg$ = miles per gallon, $g$ = gallons, so $d=(mpg)g$.
Step1: Expand the original expression
Use distributive property: $4(x-10)=4x-40$.
Step2: Check option a
$4x-5
eq 4x-40$, not equivalent.
Step3: Check option b
$4x-40$ matches the expanded form, equivalent.
Step4: Check option c
Simplify: $(2x-2)+(2x-8)=4x-10
eq 4x-40$, not equivalent.
Step5: Check option d
Simplify: $3(x-5)+(x-5)=4(x-5)=4x-20
eq 4x-40$, not equivalent.
Step6: Check option e
Simplify: $2(x-10)+2(x-10)=4(x-10)$, matches original, equivalent.
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c. $d = (mpg)g$
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