a delivery truck traveled 324 miles on 18 gallons of gas how far can be traveled on 41 gallons of gas?

Answers

Answer 1
Answer: 324 miles divided by 18 gallons = 18 miles per gallon (mpg) 

Therefore, 41 gallons x 18 mpg = 738 
Answer 2
Answer:

Final answer:

The delivery truck can travel 738 miles on 41 gallons of gas, assuming it maintains the same fuel efficiency. This is calculated by first finding the mileage per gallon (miles driven divided by gallons used), then multiplying that by the number of gallons.

Explanation:

The situation given can be solved by using unit rate or sometimes referred to as proportion. The delivery truck traveled 324 miles on 18 gallons of gas. We'll first find out the mileage per gallon and then use that to compute how far it could go on 41 gallons.

  • First, we divide the total miles by the total gallons to get miles per gallon: 324 miles / 18 gallons = 18 miles per gallon.
  • Then, multiplies the miles per gallon by the quantity of gallons you want to know: 18 miles per gallon * 41 gallons = 738 miles.

So, a delivery truck that traveled 324 miles on 18 gallons of gas could travel 738 miles on 41 gallons of gas, assuming the truck maintains the same fuel efficiency.

Learn more about Proportion here:

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Help me solve this problem please

Adam, Beth, and Carly walked a total of 10 miles collectively. Beth walked twice as far as Adam, and she walked a half a mile further than Carly. If a = number of miles Adam walks, b = number of miles Beth walks, and c = number of miles Carly walks, which equation is NOT true for this situation?A) b = 2a
B) b = c + 0.5
C) 3a + c = 10
D) a + 2c = 10.5

Answers

D) a+2c=10.5

Since b=c+(1)/(2)
a+b+c=10
a+(c+1/2)+c=10
a+2c+1/2=10
a+2c=9.5

Answer: Option 'D' is not correct.

Step-by-step explanation:

Since we have given that

Total distance walked by Adam , Beth, and Carly = 10 miles

Let number of miles Adam walks be a

Let number of miles Beth walks be b

Let number of miles Carly walks be c

According to question,

Beth walked twice as far as Adam

So, the equation will be

b=2a

Thus, Option 'A' is satisfied.

Now, Beth walked a half a mile further than Carly.

So, the equation will be

b=c+0.5

Thus, Option 'B' is correct.

Now, we substitute the first equation, then we get

a+b+c=10\na+2a+c=10\n3a+c=10

Thus, Option 'C' is correct.

The only incorrect equation is Option 'D' .


± √2 write the quadratic eaquation with the given roots.

Answers

x= -√2          x=√2

-x=√2          ( x)²=2

(-x)²=2         x²=2

x²=2

Therefore, your answer is x²-2=0

Gomez found the masses of three rocks for a science project. The first rock had a mass of 19.28 grams the second rock had a mass of 25.3 grams and the third rock had a mass of 46.3 grams. How much greater was the mass of the third rock than the combiend mass of the other two rocks.

Answers

Answer:

1.72 grams.

Step-by-step explanation:

We have been given that Gomez found the masses of three rocks for a science project. The first rock had a mass of 19.28 grams the second rock had a mass of 25.3 grams and the third rock had a mass of 46.3 grams.

First of all, we will add the masses of 1st and 2nd rock to find the combined mass of both rocks.

\text{Combined mass of 1st and 2nd rock}=\text{19.28 g+25.3 g}

\text{Combined mass of 1st and 2nd rock}=\text{44.58 g}

Now we will subtract the combined mass of both rocks from the mass of 3rd rock.

\text{Difference of mass }=\text{46.3 g}-\text{44.58 g}

\text{Difference of mass }=\text{1.72 g}

Therefore, the mass of the 3rd rock is 1.72 grams greater than the combined mass of the other two rocks.

1.72 because rocks 1 and 2 add up to 44.58 46.3-44.58=1.72

Can somebody please help me!!

Answers

Step-by-step explanation:

Simply you replace X and Y by their values

Given: x=-1 y=-4

10 - (-X)^3 + y^2

=10 + X^3 + Y^2

Now replace X and Y

=10 + (-1)^3 + (-4)^2

=10 - 1 + 16

= 25

(please help.) (I screenshot the question and choices )

Answers

The second answer on the list is the correct one.

What is the cost of 1 pound of potatoes? Enter the answer in the box.

Answers

about $2.25 for 1 pound of potatoes