The boeing 747-8 intercontinental jet can carry approximately 422,000 gallons of gasoline, making it possible for the jet to travel 14,430 kilometers before needing to refuel. using the graph, approximate the jet's average gas consumption, in gallons per hour, during the sixteen hour flight from los angeles, california to melbourne, australia. in your final answer, include all of your calculations.

The complete question in the attached figurestep 1find the slope (m)  of the equation of the line  with 2 pointspoint a (0, 422000) and    b (16,0)m=(y2-y1)/(x2-x1)=(0-422000)/(16-0)=-422000/16=-26375 gallons/hourthe value is negative because  is decreasing as time goes byy=mx+bwith the point b (16,0)0=-26375*16+b--> b=422000y=-26375x+422000[gasoline in jet in gallons]=-26375*[flight time in hours]+422000the answer is  the jet's average gas consumption, in gallons per hour, during the sixteen hour is 26375 gallons/hour

If s₃ is the length of the 3rd side, the possible values are in the interval.

5 < s₃ < 19

Step-by-step explanation:

For a triangle, we know that the sum of any two sides is always larger than the other side.

So if a triangle has 3 sides:

s₁, s₂, and s₃, we have:

s₁ + s₂ > s₃

s₁ + s₃ > s₂

s₂ + s₃ > s₁

In this case, we know that two sides are:

s₁ = 7

s₂ = 12

And we want to find the possible values of s₃.

Then if we use the above inequalities, we get:

7 + 12 > s₃

7 + s₃ > 12

12 + s₃ > 7

With the first one we get:

19 > s₃

Now we can rewrite the other two as:

s₃ > 12 - 7 = 5

s₃ > 7 - 12 = -5

The first one is more restrictive than the second:

s₃ > 5 > -5

So we can use only the first one.

Then the two inequalities are

s₃ > 5

s₃ < 19

Then the range is:

5 < s₃ < 19

This means that any value between 5 and 19 can be a possible length of the third side (5 and 19 are not possible lengths)