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aleksandrvk [35]
4 years ago
12

The perimeter of the rectangle is 48 feet. The length is 16 ft. What is the width?

Mathematics
1 answer:
asambeis [7]4 years ago
5 0

is the length both sides already or just on one side?

because if the 16ft. is only on one side, and the sum of the both sides are 32ft, i think the width of the rectangle must be 16ft, which means 8ft from the first side and 8ft from the second side.

but if the 16ft. is the sum of both sides, which means 8ft from the first length and 8ft from the second length, then the answer for the width is 16ft, for each side of the width. 16 for the first width, and 16 for the second width.

is my explanation too complicated?? sorry hehe.

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1. The following formula relates the quantities temperature in Celsius (C) and temperature in kelvins (K).
Ad libitum [116K]
(b) If the temperature is 23 in degrees Celsius, what is the temperature in kelvins? Show your work.

C = K − 273.15
23 = K - 273.15
296.15 Kelvin

(c) Which is greater, 300 kelvins or 25 degrees Celsius? Show your work.

To compare, we need to convert both to the same units. We do as follows:

300 Kelvin
25+273.15 = 298.15 K

Therefore, 300 Kelvin is larger.
4 0
4 years ago
Read 2 more answers
The question is given in the picture.
lorasvet [3.4K]
This is a really interesting question! One thing that we can notice right off the bat is that each of the circles has the same amount of area swept out of it - namely, the amount swept out by one of the interior angles of the hexagon. Let’s call that interior angle θ. We know that the amount of area swept out in the circle is proportional to the angle swept out - mathematically

θ/360 = a/A

Where “a” is the area swept out by θ, and A is the area of the whole circle, which, given a radius of r, is πr^2. Substituting this in, we have

θ/360 = a/(πr^2)

Solving for “a”:

a = π(r^2)θ/360

So, we have the formula for the area of one of those sectors; all we need to do now is find θ and multiply our result by 6, since we have 6 circles. We can preempt this but just multiplying both sides of the formula by 6:

6a = 6π(r^2)θ/360

Which simplifies to

6a = π(r^2)θ/60

Now, how do we find θ? Let’s look first at the exterior angles of a hexagon. Imagine if you were taking a walk around a hexagon. At each corner, you turn some angle and keep walking. You make 6 turns in all, and in the end, you find yourself right back at the same place you started; you turned 360 degrees in total. On a regular hexagon, you’d turn by the same angle at each corner, which means that each of the six turns is 360/6 = 60 degrees. Since each interior and exterior angle pair up to make 180 degrees (a straight line), we can simply subtract that exterior angle from 180 to find θ, obtaining an angle of 180 - 60 = 120 degrees.

Finally, we substitute θ into our earlier formula to find that

6a = π(r^2)120/60

Or

6a = 2πr^2

So, the area of all six sectors is 2πr^2, or the area of two circles with radii r.
5 0
3 years ago
An article presents a study of the failure pressures of roof panels. Following are the failure pressures, in kPa, for five panel
Maru [420]

Answer:

95% confidence interval: (2.339,3.521)

Step-by-step explanation:

We are given the following in the question:

3.32, 2.49, 3.45, 2.38, 3.01

Formula:

\text{Standard Deviation} = \sqrt{\displaystyle\frac{\sum (x_i -\bar{x})^2}{n-1}}  

where x_i are data points, \bar{x} is the mean and n is the number of observations.  

Mean = \displaystyle\frac{\text{Sum of all observations}}{\text{Total number of observation}}

\bar{x} =\displaystyle\frac{14.65}{5} = 2.93

Sum of squares of differences = 0.925

\sigma = \sqrt{\frac{0.925}{4}} = 0.48

95% confidence interval:

\bar{x} \pm t_{critical}\displaystyle\frac{s}{\sqrt{n}}  

Putting the values, we get,  

t_{critical}\text{ at degree of freedom 4 and}~\alpha_{0.05} = \pm 2.77  

2.93 \pm 2.77(\frac{0.48}{\sqrt{5}} ) = 2.93 \pm 0.591 = (2.339,3.521)

7 0
3 years ago
Over which interval on the x-axis is there a negative rate of change in the function?
Rina8888 [55]
The second one , -1.5 to 0.5
4 0
3 years ago
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If g(t)=(3t-5)^2+4t-1, find expressions for each of the following:
Tresset [83]

For this case we have the following function:

g (t) = (3t-5) ^ 2 + 4t-1

The first thing we must do for this case is to evaluate the function for different values of t.

We have then:

For t = a:

g (a) = (3a-5) ^ 2 + 4a-1

g (a) = 9a ^ 2-30a + 25 + 4a-1

g (a) = 9a ^ 2-26a + 24

For t = a + 2:

g (a + 2) = (3 (a + 2) -5) ^ 2 + 4 (a + 2) -1

g (a + 2) = (3a + 6-5) ^ 2 + 4a + 8-1

g (a + 2) = (3a + 1) ^ 2 + 4a + 7

g (a + 2) = 9a ^ 2 + 6a + 1 + 4a + 7

g (a + 2) = 9a ^ 2 + 10a + 8

Answer:

The required expressions are given by:

g (a) = 9a ^ 2-26a + 24

g (a + 2) = 9a ^ 2 + 10a + 8

7 0
3 years ago
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