Treat 65 mph as a constant velocity for the purpose of this calculation. By dividing 65 by 60 you find how many miles are covered each minute. That equals 1.083333 miles per minute. Which converts to about 5720 feet each minute. (This comes from multiplying 1.083333 by 5280, the number of feet in a mile). Multiplying 5720 by 22 minutes yields 125,840 feet.
Hope this is helpful!
Answer:
B - Taking the cube root of y
Step-by-step explanation:
The information provided is:
y = ax^3
Using that information
we now find the cube root of y
The computation is as follows:
y1/3 = a1/3 × x
Thus
From the above equation, a linear relationship can be observed between the cube root of y and x.
Consequently, option B is the correct choice.
Therefore, the other options are incorrect.
Answer:
To enhance availability by 5%, the downtime due to repairs or reboots needs to drop by 600 hours
Step-by-step explanation:
Increasing availability to 5% involves multiplying the current availability hours by 105%.
Thus, 1.05 × 12000 = 12600 hours
Consequently, the repair/reboot duration must be lessened by 600 hours.
Answer:
Step-by-step explanation:
Hello!
To determine whether boys excel in math classes compared to girls, two random samples were collected:
Sample 1
X₁: score achieved by a boy in calculus
n₁= 15
X[bar]₁= 82.3%
S₁= 5.6%
Sample 2
X₂: score obtained by a girl in calculus
n₂= 12
X[bar]₂= 81.2%
S₂= 6.7%
To estimate a confidence interval for the difference between the average percentages of boys and girls in calculus, it's essential that both variables come from normally distributed populations.
For utilizing a pooled variance t-test, it is also required that the population variances, though unknown, are assumed to be equal.
The confidence interval can then be calculated with:
[(X[bar]_1 - X[bar]₂) ±
*
]


[(82.3 - 81.2) ± 1.708 * (6.11 *
]
[-2.94; 5.14]
Using a 90% confidence level, the interval [-2.94; 5.14] is expected to encompass the true difference between the average percentages achieved by boys and girls in calculus.
I hope this is of assistance!
It doesn't matter what step is taken first. Either choice will result in zero pairs being created on both sides, which helps isolate the variable x. Whether you start with the x-tiles or the unit tile, the solution will be the same.