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vredina
3 months ago
12

Consider the graph of Bx + Cy = A where A, B, and C are all positive constants. Find the coordinates of the x-intercept. Use upp

er case letters.
Mathematics
2 answers:
babunello [11.8K]3 months ago
6 0

Answer:

The x-intercept coordinates are:

                     (\dfrac{A}{B},0)

Step-by-step explanation:

The x-intercept includes points where the graph intersects the x-axis; specifically, where the value of y is zero.

The line equation is:

                 Bx+Cy=A

When y = 0, we have:

Bx=A\\\\i.e.\\\\x=\dfrac{A}{B}

Therefore, the coordinates for the x-intercept are:

               (\dfrac{A}{B},0)

babunello [11.8K]3 months ago
3 0
The x-intercept is found at the point where the line crosses the x-axis, or where y equals zero.
To find this, set y to 0:
Bx = A
Now solve for x:
Divide both sides by B:
x = A/B
Thus, the x-intercept is given by x = A/B.
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2 months ago
If a histogram of a sample of​ men's ages is​ skewed, what do you expect to see in the normal quantile​ plot?
babunello [11817]

Response: The points do not align in a linear fashion

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2 months ago
The box plots compare the exam scores of Ms. Dobson’s class to the rest of the students who took the test in the district.
babunello [11817]

Answers:

A. Ms. Dobson’s class exhibits a narrower score range;

B. The district demonstrates a higher interquartile range; and

C. The score of fifteen is an outlier for the district.

Explanation:

The score range in Ms. Dobson's class spans from a low of 40 to a high of 95, which results in a range of 95-40 = 55.  In contrast, the district's scores range from 15 to 100, yielding a range of 100-15 = 85.  Thus, Ms. Dobson's class possesses a smaller score range.

The interquartile range (IQR) is attained by subtracting Q1, the first quartile, from Q3, the third quartile.

For Ms. Dobson's class, Q1 equals 70 and Q3 equals 80, leading to an IQR of 80-70 = 10.  In the district, Q1 is 55 and Q3 is 75, resulting in an IQR of 75-55 = 20.  Thus, the district has a more extensive interquartile range.

An outlier is defined as any score that falls below 1.5 times the interquartile range from Q1 or above 1.5 times the interquartile range from Q3.

For the district, Q1 is 55 and the IQR is 20; thus, an outlier would be below

55-1.5(20) = 55-30 = 25.  Since 15 is under 25, it qualifies as an outlier.

For the district, Q3 is 75 and the IQR is 20; thus, an outlier would be above 75+1.5(20) = 75+30 = 105; no scores within the district reach this level, and 100 does not consider an outlier for this set.

Overall, Ms. Dobson's class achieved higher scores than the district, despite a few higher scores within the district, as most of Ms. Dobson’s class scores were notably clustered higher.

4 0
2 months ago
Read 2 more answers
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