Driving from oban to stranraer a driver averages 8 miles per gallon of fuel. if fuel costs 83 cents a gallon how much will be th

Answer:

A) Create arcs on both sides to intersect the first two arcs made.

Step-by-step explanation:

To bisect a segment, it involves dividing a line into two equal sections using a bisector.

The steps include;

• Positioning a compass on one endpoint
• Adjusting the compass to a width larger than half of the segment
• Sweeping an arc on both sides of the segment
• Maintaining the compass width, placing it on the opposite endpoint
• Sweeping arcs on both sides to meet the initially drawn arcs
• Utilize a ruler to draw the line bisector at the intersection points of the arcs.

Sasha had reached step four.

For this scenario, we can define:

Where,
d represents distance
v signifies speed
t indicates time
Rearranging to find time gives us:

The total driving duration is half an hour:

Rearranging for d results in:

Conclusion:
she lives 18 miles from the store

Answer:

700/1=700

This ratio indicates it is 700 times greater, hence we multiply by 700

700 x 0.72 = 504

504 pounds

I hope this information is helpful

Step-by-step explanation:

In this scenario, we start with the following expression:

The first step involves evaluating the quadratic component.

Next, we have:

The following step is to subtract the two resultant values:

It is clear that the outcome of this operation is a negative value.

Answer:

The expression results in:

Answer:

The likelihood that a failure will not take place within the next 30 months is 0.0454.

Step-by-step explanation:

We employ a Poisson distribution where:

t = time units

x = occurrences during t units

λ = average occurrences per unit of time

P(x;λt) = e raised to the power of (-λt) multiplied by λtˣ divided by x!

Here, λt equals 25.

x equals 30.

P(x= 30) = 25³⁰e⁻²⁵/ 30!

P (x= 30) = 8.67 E41 * 1.3887 E-11/30!    (where E signifies exponent)

P (x=30) = 1.204 E31/30!

Utilizing a statistical calculator will yield:

P (x=30) = 0.0454

The probability that the next failure will not occur prior to 30 months is 0.0454.