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Norma-Jean [14]
3 years ago
8

12 points! The interior angles formed by the sides of a hexagon have measures that some to 720°. What is the measure of angle F?

Mathematics
1 answer:
statuscvo [17]3 years ago
8 0
Sum would be equal to 720.
so, x-60 + x-40 + 130 + 120 + 110 + x-20 = 720
3x + 240 = 720
3x = 720 - 240
x = 480/3
x = 160 

Angle F = x-20 = 160 - 20 = 140

In short, Your Answer would be 140

Hope this helps!

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Earth is represented on a map of a portion of the solar system so that its surface is the circle with equation x2+y2+8x+2y−4883=
vodka [1.7K]

Answer:

The general form of the equation for the orbit of the satellite is x^{2}+y^{2}+8\cdot x+2\cdot y = 4939.16.

Step-by-step explanation:

From statement we have the general equation of the elliptic form of Earth. First we have to transform this formula to the standard form of the equation of the circle. That is:

1) x^{2}+y^{2}+8\cdot x +2\cdot y -4883=0 Given

2) (x^{2}+8\cdot x)+(y^{2}+2\cdot y) = 4883 Associative, commutative and modulative properties/Compatibility with addition/Existence of additive inverse.

3) (x^{2}+8\cdot x +16)+(y^{2}+2\cdot y+1)-17=4883 Associative, commutative and modulative properties/Compatibility with addition/Existence of additive inverse.

4) (x+4)^{2}+(y+1)^{2} = 4900 Square perfect trinomial/Result

According the result, the center of Earth is C(x,y) = (4, 1) and the square of the radius of Earth equals 4900. That is: r = 70

If satellite circles 0.4 unit above Earth, then the equation of the orbit of the satellite is:

(x+4)^{2}+(y+1)^{2}=70.4^{2}

(x+4)^{2}+(y+1)^{2} = 4956.16

Now we transform this into its general form:

1) (x+4)^{2}+(y+1)^{2} = 4956.16 Given

2) x^{2}+8\cdot x +16+y^{2}+2\cdot y+1 = 4956.16 Square perfect trinomial

3) x^{2}+y^{2}+8\cdot x+2\cdot y = 4939.16 Associative, commutative and modulative properties/Compatibility with addition/Existence of additive inverse/Result

The general form of the equation for the orbit of the satellite is x^{2}+y^{2}+8\cdot x+2\cdot y = 4939.16.

6 0
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1. [5 pt.] For each of the following variables about students in RBS, determine whether the variable is categorical or numerical
Ksju [112]

Answer:

(a) <u>City where a student was born </u>

Categorical nominal scale

(b) <u>Absolute distance between a student’s home and a stat. classroom </u>

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(c) <u>Current account balance of a student’s checking bank account (considering debt/loan) </u>

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(d) <u>Number of credit cards that a student has </u>

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(e) <u>Floor level on which a student spent time the most during the last semester </u>

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Step-by-step explanation:

Let's recall the concepts first:

<h3>Categorical variable </h3>

Is a variable that can take one value from a limited set of choices, for example “blood type (A+, AB-,etc)”, “hair color (black, red, etc)”, “country of origin”, “level of instruction (elementary, high school, college, etc)”  

  • <em><u>The categorical variable is measured in a nominal scale</u></em> if there is no intrinsic order in the variable, for example if the variable is “gender”, there is no intrinsic reason to think that “male” comes before “female” or vice versa.  
  • <em><u>The categorical variable is measured in an ordinal scale</u></em> if there is some intrinsic order in the values. For example if the variable is “level of instruction” we can order it from less to high (elementary, high school, college graduate, masters degree, PhD degree) or from high to low.
<h3>Numerical variable </h3>

As the name suggests is a variable that can take numerical values, for example “height”, “weight”, “number of people who smoke in Minnesota”

  • <em><u>The numerical variable is discrete</u></em> if it only takes inter values, for example “number of flights that land to JFK airport every day”
  • <em><u>The numerical variable is continuous</u></em> if it can take either integer or non integer values, for example “distance between to points in the plane”
  • <em><u>The numerical variable is measured in an interval scale</u></em> if we can determine both the order and difference between the two numbers but the ratio of the values is meaningless. For example if the variable is “year of birth” 1957 and 2001 would be two instances of the variable but 1957/2001 or 2001/1957 are meaningless.  
  • <em><u>The numerical variable is measured in a ratio scale</u></em> if we can determine both the order and difference between the two numbers and the ratio of the values is meaningful. For example if you have two salaries, let's say A=$60,500 and B=$90,750, the ratio 90,750/60,500 =1.5 is meaningful because is telling us that salary B is 50% greater than A.

Once we have these concepts clear, we can determine the type of variable of the problem

(a) <em>City where a student was born </em>

Categorical nominal scale

(b) <em>Absolute distance between a student’s home and a stat. classroom </em>

<em>Numerical ratio scale </em>

(c) <em>Current account balance of a student’s checking bank account (considering debt/loan) </em>

Numerical ratio scale

(d) <em>Number of credit cards that a student has </em>

Numerical discrete interval scale

(e)<em> Floor level on which a student spent time the most during the last semester </em>

Categorical ordinal scale

6 0
3 years ago
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