All Common Core: High School - Geometry Resources
Example Questions
Example Question #228 : High School: Geometry
What is the measure of an inscribed angle with an arc measurement of ?
The inscribed angle is simply half the arc measurement.
Example Question #229 : High School: Geometry
What is the measure of an inscribed angle with an arc measurement of ?
The inscribed angle is simply half the arc measurement.
Example Question #230 : High School: Geometry
What is the measure of an inscribed angle with an arc measurement of ?
The inscribed angle is simply half the arc measurement.
Example Question #231 : High School: Geometry
What is the measure of an inscribed angle with an arc measurement of ?
The inscribed angle is simply half the arc measurement.
Example Question #1 : Inscribed And Circumscribed Circle Of Triangles: Ccss.Math.Content.Hsg C.A.3
From the following picture, determine , and .
Since this polygon is inscribed within a circle, we know a few things.
The first thing we know is that the sum of all the interior angles must equal .
The last thing we know, the most important one is all opposite angles must equal .
Now we need to set up equations to solve for , and .
Now let's solve for , and .
Example Question #2 : Inscribed And Circumscribed Circle Of Triangles: Ccss.Math.Content.Hsg C.A.3
From the following picture, determine and .
Since this polygon is inscribed within a circle, we know a few things.
The first thing we know is that the sum of all the interior angles must equal .
The last thing we know, the most important one is all opposite angles must equal .
Now we need to set up equations to solve for and .
Now let's solve for and .
Example Question #3 : Inscribed And Circumscribed Circle Of Triangles: Ccss.Math.Content.Hsg C.A.3
From the following picture, determine and .
Since this polygon is inscribed within a circle, we know a few things.
The first thing we know is that the sum of all the interior angles must equal .
The last thing we know, the most important one is all opposite angles must equal .
Now we need to set up equations to solve for and .
Now let's solve for and .
Example Question #4 : Inscribed And Circumscribed Circle Of Triangles: Ccss.Math.Content.Hsg C.A.3
From the following picture, determine and .
Since this polygon is inscribed within a circle, we know a few things.
The first thing we know is that the sum of all the interior angles must equal .
The last thing we know, the most important one is all opposite angles must equal .
Now we need to set up equations to solve for and .
Now let's solve for and .
Example Question #1 : Inscribed And Circumscribed Circle Of Triangles: Ccss.Math.Content.Hsg C.A.3
From the following picture, determine and .
Since this polygon is inscribed within a circle, we know a few things.
The first thing we know is that the sum of all the interior angles must equal .
The last thing we know, the most important one is all opposite angles must equal .
Now we need to set up equations to solve for and .
Now let's solve for and .
Example Question #2 : Inscribed And Circumscribed Circle Of Triangles: Ccss.Math.Content.Hsg C.A.3
From the following picture, determine , and .
Since this polygon is inscribed within a circle, we know a few things.
The first thing we know is that the sum of all the interior angles must equal .
The last thing we know, the most important one is all opposite angles must equal .
Now we need to set up equations to solve for , and .
Now let's solve for , and .