Share

## Line Segment Gj Is A Diameter Of Circle L. Angle K Measures (4X + 6)°. What Is The Value Of X? X =

Question

Question

### A Square Measures 9 Inches On Each Side. What Is It’S Area Rounded Off To The Nearest Whole Number.

### Find Equations Of The Tangent Lines To The Curve Y=(X-1)/(X+1) That Are Parallel To The Line X-2Y=4

### The Roots Of The Function F(X) = X2 – 2X – 3 Are Shown. What Is The Missing Number? X = –1 And X =

### Let F Be The Function Defined By F(X)=X^3+X. If G(X)=F^-1(X) And G(2)=1 What Is The Value Of G'(2)

### The Graph Of A Line Passes Through The Points (0, -2) And (6, 0). What Is The Equation Of The Line?

### Jim Measures The Side Of A Box And Finds It To Be 0.564 Meters Long. How Long Is It In Centimeters?

### State Whether The Given Measurements Determine Zero, One, Or Two Triangles. B = 84°, B = 28, C = 25

### What Is The First Step When Constructing An Angle Bisector Using Only A Compass And A Straightedge?

### Find Equations Of The Tangent Lines To The Curve Y=(X-1)/(X+1) That Are Parallel To The Line X-2Y=4

### What Method Would You Choose To Solve The Equation 2X2 – 7 = 9? Explain Why You Chose This Method.

### What Is The Value Of X In The Solution To The Following System Of Equations? X − Y = −3 X + 3Y = 5

### Plot The Point Whose Polar Coordinates Are Given. Then Find The Cartesian Coordinates Of The Point

### Which Equation Is The Equation Of A Line That Passes Through (-10 3) And Is Perpendicular To Y=5X-7

### Given An Exponential Function For Compounding Interest, A(X) = P(.95)X, What Is The Rate Of Change?

### If Sam Has 6 Different Hats And 3 Different Scarves, How Many Different Combinations Could He Wear?

### Which Statement Describes The First Step To Solve The Equation By Completing The Square? 3X2+18X=21

### A Two-Dimensional Object Is Called A Shape, And A Three-Dimensional Object Is Known As A ________

### Find The Angle Between The Given Vectors To The Nearest Tenth Of A Degree. U = <2, -4>, V = <3, -8>

### The Volume Of A Gas Is 605 Liters At 27.0°C. The New Temperature Is -3.0°C. What Is The New Volume?

### The Square Of Mark’S Age 3 Years Ago Is 6 Times The Age He Will Be In 9 Years. What Is His Age Now?

### A Cylinder Has A Volume Of 175 Cubic Units And A Height Of 7 Units. The Diameter Of The Cylinder Is?

### Using The Definition Of The Scalar Product, Find The Angles Between The Following Pairs Of Vectors.

### Write The Quadratic Equation In Standard Form And Then Choose The Value Of “B.” (2X – 1)(X + 5) = 0

### If Two Events A And B Are Independent And You Know That P(A) = 0.85, What Is The Value Of P(A | B)?

### Write The First Ten Terms Of A Sequence Whose First Term Is -10 And Whose Common Difference Is -2.

## Answers ( 2 )

## Line Segment Gj Is A Diameter Of Circle L. Angle K Measures (4X + 6)°. What Is The Value Of X? X =

Math problems can be tricky, but it’s important to understand the key concepts so that you can apply them to any problem. In this blog post, we’ll take a look at the line segment GJ is a diameter of circle L. Angle K measures (4X + 6)°. We’ll break down the problem step-by-step and determine what the value of X is. By the end of this article, you will have a better understanding of how to solve for X in this particular scenario and other similar problems. Let’s get started!

## What is a line segment?

A line segment is a straight line that connects two points. It has no thickness and extends indefinitely in both directions. A line segment is part of a line, but it is not the whole line. The length of a line segment is the distance between its two endpoints.

## What is a diameter of a circle?

A diameter of a circle is any straight line segment that passes through the center of the circle and whose endpoints are on the circle.

## How to measure an angle

To measure an angle, you will need a protractor. Place the midpoint of the protractor on the vertex of the angle. Line up one side of the angle with the 0-degree line on the protractor. Read and record the degree measurement where the other side of the angle crosses the scale. This is the value of x.

## The value of X

As the diameter of a circle, line segment GJ is twice the length of a radius. The radius is the measure from the center of the circle to any point on the circumference. In this case, angle K measures (x + )°. The value of x can be found by first solving for the length of the radius. This can be done by using the equation for a circle, which states that the circumference (C) is equal to 2π times the radius (r). In other words, C = 2πr. If we plug in what we know about line segment GJ and angle K into this equation, we get:

2πr = 2π(GJ/2)

r = GJ/2

Now that we have solved for the radius, we can plug it back into the equation for a circle to solve for x. This time, we will use the fact that an angle’s measure is equal to its central angle’s arc length divided by the radius. So our equation becomes:

(x + )° = (C/r)°

(x + )° = ((2πr)/r)°

(x + )° = (2π)°

x + = 2π

x = 2π –

Have you ever wondered what the value of X is when line segment GJ is a diameter of circle L and angle K measures (4X + 6)°?

Well, let’s break this down. A diameter of a circle is a line segment that passes through the center of the circle and connects two points on the circle’s circumference. An angle is a figure formed by two rays (lines that extend from a common endpoint). The measure of an angle is the amount of rotation from one ray to the other.

Now, in this case, we know that the line segment GJ is a diameter of the circle L and the angle K measures (4X + 6)°. We can use the equations of circles and angles to solve for the value of X.

First, we must recall the equation of a circle with a diameter GJ, which is: x² + y² = (GJ)². This equation tells us that the distance between any point on the circumference of the circle and the center of the circle is equal to the length of the diameter, GJ.

Next, we need to use the equation of an angle, which is (angle) = (arc length)/(radius) = (4X + 6)°. By substituting in the equation of the circle, we can solve the equation for the value of X, which is X = (arc length)/4.

Therefore, the answer to our question is that the value of X is (arc length)/4.