Mathematics: In circle G with m

In circle G with m, №13540177, 09.09.2020 21:36

Mathematics

Solve the word problem. round your final result to the nearest hundredth. a pattern for miata’s new carpet design contains circles, semicircles, and quarter-circles. all circular shapes have a radius of 8 cm. what is the area of a pattern that contains 1 circle, 4 semicircles, and 8 quarter-circles? there should be four answers area of circle: area of semicircles: area of quarter-circles: total area of pattern: area of semicircles area of semicircles = area of circle = area of quarter-circles = total area of pattern area of quarter-circles area

Step-by-step answer

P Answered by Master

1

1)Area of circle: 64 $\pi$

2)Area of semicircles: 128 $\pi$

3)Area of quarter-circles: 128 $\pi$

4)Total area of pattern: 320 $\pi$

Step-by-step explanation:

r = 8cm

Given: 1 circle, 4 semicircles, and 8 quarter-circles.

Area of a circle: $\pi r^{2}$

1) A = $\pi r^{2}$ where r = 8

A = 64 $\pi$

2) 4 semicircles = 2 circles

so the answer is 2*A = 128 $\pi$

3) 8 quarter-circles = 2 circles

Therefore, the answer here is the same as the answer for #2!

4)There are 5 circles total because:

1 circle = 1 circle

4 semicircles divided by 2 = 2 circles (because $\frac{1}{2}$ times 4)

8 quarter-circles divided by 4 (think about what "quarter" means) = 2 circles

So ... 1 + 2 + 2 = 5 circles

Now we need to find the area of 5 circles which is just 5*A

5*A = 320 $\pi$

Mathematics

Solve the word problem. round your final result to the nearest hundredth. a pattern for miata’s new carpet design contains circles, semicircles, and quarter-circles. all circular shapes have a radius of 8 cm. what is the area of a pattern that contains 1 circle, 4 semicircles, and 8 quarter-circles? there should be four answers area of circle: area of semicircles: area of quarter-circles: total area of pattern: area of semicircles area of semicircles = area of circle = area of quarter-circles = total area of pattern area of quarter-circles area

Step-by-step answer

P Answered by Master

1

1)Area of circle: 64 $\pi$

2)Area of semicircles: 128 $\pi$

3)Area of quarter-circles: 128 $\pi$

4)Total area of pattern: 320 $\pi$

Step-by-step explanation:

r = 8cm

Given: 1 circle, 4 semicircles, and 8 quarter-circles.

Area of a circle: $\pi r^{2}$

1) A = $\pi r^{2}$ where r = 8

A = 64 $\pi$

2) 4 semicircles = 2 circles

so the answer is 2*A = 128 $\pi$

3) 8 quarter-circles = 2 circles

Therefore, the answer here is the same as the answer for #2!

4)There are 5 circles total because:

1 circle = 1 circle

4 semicircles divided by 2 = 2 circles (because $\frac{1}{2}$ times 4)

8 quarter-circles divided by 4 (think about what "quarter" means) = 2 circles

So ... 1 + 2 + 2 = 5 circles

Now we need to find the area of 5 circles which is just 5*A

5*A = 320 $\pi$

Mathematics

Geometry worksheet 11.1-11.2 angles and arcs in a circle what is the difference between a minor arc and a major how many letters do we use to name a minor how many letters to name a major arc? how many degrees are in a semi-circle? how many letters to name a semi circle ? name the arc shown in bold, then state if it is a minor arc, major arc, or a semicircle. 1. 2. 3. name of arc: type of arc: name of arc: type of arc: name of arc: type of arc: determine whether the given arc is a minor arc, major arc, or semicircle. 4. 5. 6. 7. 8. 9. 10. 11. name

Step-by-step answer

P Answered by PhD

24

In the figures attached, the complete question is shown.

What is the difference between a minor arc and a major arc?

the measure of a minor arc is less than 180°

the measure of a major arc is greater than 180°

How many letters do we use to name a MINOR arc? 2

How many letters do we use to name a MAJOR arc? 3

How many degrees are in a semi-circle? 180°

How many letters to name a SEMI CIRCLE? 3

1. Name of arc: AB Type of arc: minor

2. Name of arc: ADB Type of arc: major

3. Name of arc: PSQ Type of arc: semi-circle

4. AE: minor

5. AEB: semi-circle

6. FDE: semi-circle

7. DFB: major

8. FA: minor

9. BE: minor

10. BDA: semi-circle

11. FBD: major

12. PQ and ST

13. QPT and PUS

14. PUT and QPU

15. There are 360° degrees in a circle.

16. There are 180° degrees in a semi-circle.

17. The measure of the arc is equal to the measure of the central angle.

18. mPQ: 50°, mPXQ: 310°

19. mPQ: 90° , mPRQ: 270°

20. mPQ: 150° , mPXQ: 210°

21. mQS: 45°, mQRS: 315°

22. mGH: 30°, mGFH: 330°

23. mAB: 75°, mADB: 285°

Geometry worksheet 11.1-11.2 angles and arcs in a circle what is the difference between a minor arc

Mathematics

Geometry worksheet 11.1-11.2 angles and arcs in a circle what is the difference between a minor arc and a major how many letters do we use to name a minor how many letters to name a major arc? how many degrees are in a semi-circle? how many letters to name a semi circle ? name the arc shown in bold, then state if it is a minor arc, major arc, or a semicircle. 1. 2. 3. name of arc: type of arc: name of arc: type of arc: name of arc: type of arc: determine whether the given arc is a minor arc, major arc, or semicircle. 4. 5. 6. 7. 8. 9. 10. 11. name

Step-by-step answer

P Answered by PhD

24

In the figures attached, the complete question is shown.

What is the difference between a minor arc and a major arc?

the measure of a minor arc is less than 180°

the measure of a major arc is greater than 180°

How many letters do we use to name a MINOR arc? 2

How many letters do we use to name a MAJOR arc? 3

How many degrees are in a semi-circle? 180°

How many letters to name a SEMI CIRCLE? 3

1. Name of arc: AB Type of arc: minor

2. Name of arc: ADB Type of arc: major

3. Name of arc: PSQ Type of arc: semi-circle

4. AE: minor

5. AEB: semi-circle

6. FDE: semi-circle

7. DFB: major

8. FA: minor

9. BE: minor

10. BDA: semi-circle

11. FBD: major

12. PQ and ST

13. QPT and PUS

14. PUT and QPU

15. There are 360° degrees in a circle.

16. There are 180° degrees in a semi-circle.

17. The measure of the arc is equal to the measure of the central angle.

18. mPQ: 50°, mPXQ: 310°

19. mPQ: 90° , mPRQ: 270°

20. mPQ: 150° , mPXQ: 210°

21. mQS: 45°, mQRS: 315°

22. mGH: 30°, mGFH: 330°

23. mAB: 75°, mADB: 285°

Computers and Technology

Write a method that takes two circles, and returns the sum of the areas of the circles. This method must be named areaSum() and it must have two Circle parameters. This method must return a double. For example suppose two Circle objects were initialized as shown: Circle circ1 = new Circle(6.0); Circle circ2 = new Circle(8.0); The method call areaSum(circ1, circ2) should then return the value 314.1592653589793. You can call your method in the program s main method so you can test whether it works, but you must remove or comment out the main method

Step-by-step answer

P Answered by PhD

public static double areaSum(Circle c1, Circle c2){

double c1Radius = c1.getRadius();

double c2Radius = c2.getRadius();

return Math.PI * (Math.pow(c1Radius, 2) + Math.pow(c2Radius, 2));

public static void main(String[] args){

Circle c1 = new Circle(6.0);

Circle c2 = new Circle(8.0);

areaSum(c1,c2);

}

Explanation:

Write a method that takes two circles, and returns the sum of the areas of the circles.

This method

Biology

In a Venn diagram, the separate circles contain characteristics unique to each item being compared and the intersections contain characteristics that are common to both items being compared. This Venn diagram compares meteoroids, asteroids, and comets. A Venn diagram has 3 intersecting circles. Top: Meteoroids circle in yellow; Left: Comets circle in blue; Right: Asteroids circle in red. Intersection of Meteoroids and Comets is green. Intersection of Meteoroids and Asteroids is orange. Intersection of Comets and Asteroids is purple. Intersection

Step-by-step answer

P Answered by Specialist

87

A

Explanation:

You can cross out C and D because a comet is made of ice and B because meteoroids are not made of iridium. Comets, Asteroids, and Meteors are made of rock and dust and comets do also have ice but due to meteors not made of iridium A is the best answer.

Please thank me

Mathematics

Given: Circle O with diameter LN and inscribed angle LMN Prove: is a right angle. What is the missing reason in step 5? Statements Reasons 1. circle O has diameter LN and inscribed angle LMN 1. given 2. is a semicircle 2. diameter divides into 2 semicircles 3. circle O measures 360o 3. measure of a circle is 360o 4. m = 180o 4. definition of semicircle 5. m∠LMN = 90o 5. ? 6. ∠LMN is a right angle 6. definition of right angle HL theorem inscribed angle theorem diagonals of a rhombus are perpendicular. formed by a tangent and a chord is half the

Step-by-step answer

P Answered by PhD

10

Inscribed angle theorem

Step-by-step explanation:

This theorem states that an angle θ inscribed in a circle is half of the central angle 2θ that subtends the same arc on the circle.

In this case, the angle is ∠LMN and the arc is arc LN. Arc LN measures 180°, because segment LN is the diameter of the circle. Then, by the theorem:

∠LMN = (1/2)*arc LN = (1/2)*180° = 90°

Biology

In a Venn diagram, the separate circles contain characteristics unique to each item being compared and the intersections contain characteristics that are common to both items being compared. This Venn diagram compares meteoroids, asteroids, and comets. A Venn diagram has 3 intersecting circles. Top: Meteoroids circle in yellow; Left: Comets circle in blue; Right: Asteroids circle in red. Intersection of Meteoroids and Comets is green. Intersection of Meteoroids and Asteroids is orange. Intersection of Comets and Asteroids is purple. Intersection

Step-by-step answer

P Answered by Specialist

87

A

Explanation:

You can cross out C and D because a comet is made of ice and B because meteoroids are not made of iridium. Comets, Asteroids, and Meteors are made of rock and dust and comets do also have ice but due to meteors not made of iridium A is the best answer.

Please thank me

Mathematics

Given: circle o with diameter ln and inscribed angle lmn prove: is a right angle. what is the missing reason in step 5? statements reasons 1. circle o has diameter ln and inscribed angle lmn 1. given 2. is a semicircle 2. diameter divides into 2 semicircles 3. circle o measures 360o 3. measure of a circle is 360o 4. m = 180o 4. definition of semicircle 5. m∠lmn = 90o 5. ? 6. ∠lmn is a right angle 6. definition of right angle hl theorem inscribed angle theorem diagonals of a rhombus are perpendicular. formed by a tangent and a chord is half the

Step-by-step answer

P Answered by PhD

95

To complete steps 5 - 6 of the proof, refer to the diagram shown below.

Because OL = OM = ON = the radius, therefore each of ΔOLM and ΔONM is an isosceles triangle.
ΔOLM has two equal angles denoted by a, and ΔONM has two equal angles denoted by b.

The central angles x and y add up to 180° on a straight line, so
x + y = 180 (1)

Because angles in a triangle sum to 180°, therefore
x + 2a = 180 (2)
y + 2b = 180 (3)

Add (2) and (3) to obtain
x + y + 2(a + b) = 360

From (1), obtain
180 + 2(a + b) = 360
2(a + b) = 180
a + b = 90

Because (a + b) = ∠LMN, it proves that ∠LMN = 90°
Given: circle o with diameter ln and inscribed angle lmn prove: is a right angle. what is the miss

Geography

Given: Circle O with diameter LN and inscribed angle LMN Prove: is a right angle. What is the missing reason in step 5? Statements Reasons 1. circle O has diameter LN and inscribed angle LMN 1. given 2. is a semicircle 2. diameter divides into 2 semicircles 3. circle O measures 360o 3. measure of a circle is 360o 4. m = 180o 4. definition of semicircle 5. m∠LMN = 90o 5. ? 6. ∠LMN is a right angle 6. definition of right angle HL theorem inscribed angle theorem diagonals of a rhombus are perpendicular. formed by a tangent and a chord is half the

Step-by-step answer

P Answered by Master

17

inscribed angle theorem

Explanation:

just took quiz on edgen

In circle G with m

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