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Leno4ka [110]
3 years ago
11

Solve x2 + 2x + 9 = 0. (2 points) x equals negative 2 plus or minus 4 I square root of 2 x equals negative 2 plus or minus 2 I s

quare root of 2 x equals negative 1 plus or minus 4 I square root of 2 x equals negative 1 plus or minus 2 I square root of 2
Mathematics
1 answer:
vazorg [7]3 years ago
4 0

Answer:

try the answer C

Step-by-step explanation:

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B is the general term of this progression.
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Jon has 2/3 of an hour to do some training. It takes him 1/6 of an hour to run one trail. How many times can he run the trail
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Jon will be able to run 2 trails because 1/6 time 2 equals 2/6 you can simplify it to 1/3 and 1/3 + 1/3= 2/3
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2. Which number is a solution of the inequality? <br> -5 <br> -6<br> 6<br> 7
Sveta_85 [38]
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7 0
3 years ago
Set up the integral that uses the method of cylindrical shells to find the volume V of the solid obtained by rotating the region
Ganezh [65]

Answer:

first exercise

V = 16 π

second exercise

V= 68π/15

Step-by-step explanation:

Initially, we have to plot the graph x = (y − 5)2 rotating around y = 3 and the limitation x = 4

<em>vide</em> picture 1

The rotation of x = (y − 5)2 intersecting the plane xy results in two graphs, which are represented by the graphs red and blue. The blue is function x = (y − 5)2. The red is the rotated cross section around y=3 of the previous graph. Naturally, the distance of "y" values of the rotated equation is the diameter of the rotation around y=3 and, by consequence,  this new red equation is defined by x = (y − 1)2.

Now, we have two equations.

x = (y − 5)2

xm = (y − 1)2 (Rotated graph in red on the figure)

The volume limited by the two functions in the 1 → 5 interval on y axis represents a volume which has to be excluded from the volume of the 5 → 7 on y axis interval integration.

Having said that, we have two volumes to calculate, the volume to be excluded (Ve) and the volume of the interval 5 → 7 called as V. The difference of V - Ve is equal to the total volume Vt.

(1) Vt = V - Ve

Before start the calculation, we have to take in consideration that the volume of a cylindrical shell is defined by:

(2) V=\int\limits^{y_{1} }_{y_{2}}{2*pi*y*f(y)} \, dy

f(y) represents the radius of the infinitesimal cylinder.

Replacing (2) in (1), we have

V= \int\limits^{5 }_{{3}}{2*pi*y*(y-5)^{2} } \, dy - \int\limits^{7 }_{{5}}{2*pi*y*(y-5)^{2} } \, dy

V = 16 π

----

Second part

Initially, we have to plot the graph y = x2 and x = y2, the area intersected by both is rotated around y = −7. On the second image you can find the representation.

<em>vide</em> picture 2

As the previous exercise, the exclusion zone volume and the volume to be considered will be defined by the interval from x=0 and y=0, to the intersection of this two equations, when x=1 and y = 1.

The interval integration of equation y = x2 will define the exclusion zone. By the other hand, the same interval on the equation x=y2 will be considered.

Before start the calculation, we have to take in consideration that the volume of a cylindrical shell is defined by:

(3) V=\int\limits^{x_{1} }_{x_{2}}{2*pi*x*f(x)} \, dx

Notice that in the equation above, x and y are switched to facilitate the calculation. f(x) is the radius of the infinitesimal cylinder

Having this in mind, the infinitesimal radius of equation (3) is defined by f(x) + radius of the revolution, which is 7. The volume seeked is the volume defined by the y = x2 minus the volume defined by x=y2. As follows:

V= \int\limits^{1 }_{{0}}{2*pi*x*(\sqrt{x} + 7) } \, dy - \int\limits^{1 }_{{0}}{2*pi*x*(x^{2}+7) } \, dy

V= 68π/15

6 0
4 years ago
Express the null hypothesis and the alternative hypothesis in symbolic form. Use the correct symbol ​( mu μ​, ​p, sigma σ​) for
ella [17]

Answer:

Null hypothesis: H_0:\; \mu = 48\; ^\circ\rm F.

Alternative hypothesis: H_1:\; \mu \ne 48\; \rm ^\circ F.

Step-by-step explanation:

In hypothesis testing, the alternative hypothesis H_1 represents the claim that is being tested. According to the claim in this question, the true (population) mean \mu is "incorrect," or not equal to ("\ne") the proposed value of 48\; \rm ^\circ F. Hence, the alternative hypothesis for this question would be H_0:\; \mu \ne 48\; \rm ^\circ F.

On the other hand, the null hypothesis represents what happens when that claim is disproved; it should always use the equal sign ("=".) In this question, that's the same as saying that the (population) mean \mu is indeed equal to 48\; \rm ^\circ F. Hence, the null hypothesis for this question would be: H_1:\; \mu = 48\; \rm ^\circ F.

5 0
3 years ago
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