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A certain truck uses 1/12 +kv^2 gallons of fuel per mile when its spee [#permalink]

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19 Sep 2015, 14:26

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A certain truck uses \(\frac{1}{12}+ kv^2\) gallons of fuel per mile when its speed is v miles per hour, where k is a constant. At what speed should the truck travel so that it uses \(\frac{5}{12}\) gallon of fuel per mile?

(1) The value of k is \(\frac{1}{10800}\). (2) When the truck travels at 30 miles per hour, it uses 1/6 gallon of fuel per mile.

Re: A certain truck uses 1/12 +kv^2 gallons of fuel per mile when its spee [#permalink]

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11 Oct 2015, 12:24

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BrainLab wrote:

A certain truck uses \(\frac{1}{12}+ kv^2\) gallons of fuel per mile when its speed is v miles per hour, where k is a constant. At what speed should the truck travel so that it uses \(\frac{5}{12}\) gallon of fuel per mile?

(1) The value of k is \(\frac{1}{10800}\). (2) When the truck travels at 30 miles per hour, it uses gallon of fuel per mile.

The correct answer is D. The question is (1/12)+k(v^2)=5/12 (1). V-? From st.1 we know k hence we can find v. Sufficient From st.2 v=30 and (1/12)+k(30^2)=1 Hence we can find k and solve equation (1). Sufficient
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Re: A certain truck uses 1/12 +kv^2 gallons of fuel per mile when its spee [#permalink]

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17 Dec 2015, 11:59

Each of statement give us components to complete the equation and find the asked. This is sufficient to conclude that Each Statement is sufficient instead of finding the real values.

Re: A certain truck uses 1/12 +kv^2 gallons of fuel per mile when its spee [#permalink]

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07 Feb 2016, 14:35

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Consumption of fuel= 1/12+ kv^2

1. It gives you the actual value for the constant k, therefore you are able to find v from the original question. SUFFICIENT 2. It gives you: 1/6 = 1/12+ k30^2 , therefore you could find k and the use this to find v. SUFFICIENT

ANSWER D

BrainLab wrote:

A certain truck uses \(\frac{1}{12}+ kv^2\) gallons of fuel per mile when its speed is v miles per hour, where k is a constant. At what speed should the truck travel so that it uses \(\frac{5}{12}\) gallon of fuel per mile?

(1) The value of k is \(\frac{1}{10800}\). (2) When the truck travels at 30 miles per hour, it uses 1/6 gallon of fuel per mile.

Re: A certain truck uses 1/12 +kv^2 gallons of fuel per mile when its spee [#permalink]

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07 Feb 2016, 14:35

Consumption of fuel= 1/12+ kv^2

1. It gives you the actual value for the constant k, therefore you are able to find v from the original question. SUFFICIENT 2. It gives you: 1/6 = 1/12+ k30^2 , therefore you could find k and the use this to find v. SUFFICIENT

ANSWER D

BrainLab wrote:

A certain truck uses \(\frac{1}{12}+ kv^2\) gallons of fuel per mile when its speed is v miles per hour, where k is a constant. At what speed should the truck travel so that it uses \(\frac{5}{12}\) gallon of fuel per mile?

(1) The value of k is \(\frac{1}{10800}\). (2) When the truck travels at 30 miles per hour, it uses 1/6 gallon of fuel per mile.

Re: A certain truck uses 1/12 +kv^2 gallons of fuel per mile when its spee [#permalink]

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01 Mar 2017, 22:34

you have two unknowns in one equation - v and k.

a. gives you the value of one unknown - k - so you can calculate v - sufficient b. gives you the value of v (can be computed with information given) - so you can derive the value of k - sufficient.

Re: A certain truck uses 1/12 +kv^2 gallons of fuel per mile when its spee [#permalink]

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25 Sep 2017, 17:36

Statement 1 asks us to solve an equation with a squared variable, so why are there not two solutions? I thought equations to the second power always had two solutions. I answered B for this one.

Statement 1 asks us to solve an equation with a squared variable, so why are there not two solutions? I thought equations to the second power always had two solutions. I answered B for this one.

v is the speed of the truck. Can it be negative?
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