In the following diagram, A || B. 21 3x+7 2 23 B 4 26 25 4x+5 5y-29 28 Зу+19 Use complete sentences to explain how the special angles created by the intersection of A and B by D can be used to solve for x. 2. Solve for 2, showing all of your work. 3. Find the measure of Z6.

Q: Which value of x makes the equation1.25(4x-10)-7.5 true? А. -1 В. 3.5 C. -0.5 D. 4

A:

Q: Explain how you could test whether or not the point (5, 3) falls on the line represented by the…

A: Equation of the line is y=-4x+23 and the point is 5, 3. Now put x=5  &  y=3 in y=-4x+23, we get…

Q: Anna and Niko both draw rectangles. Anna's rectangle has an area of 16 square centimeters and Niko's…

A:

Q: If -y = xy - 3x then find d at the point (-2,6) in simplest form. 1

A: As we know that the differentiation of:- dxndx=nxn-1 (fg)'=f'g+fg' fg'=gf'-fg'g2

Q: A jet's speed in still air is 240 mph. One day it flew 700 miles with a tailwind and then returned…

A: In this question , we will find the value of 'w' .

Q: 13. What are the solutions to the equation 6x2 - 42x + 80 = 20 ? A. (-2, 5} B. {2, -5} 1 Pt D E C.…

A: By factorization  method

Q: Which equation models the values in this pattern? O x2 + x - 1 О Зx2 — 3х +1 O x? + 2x - 2 O 2x? + 1

A:

Q: mirror should be centered on a wall. The mirror is 36 inches wide and the wall is 18 feet wide.…

A:

Q: following value of x

A: To solve and find the value of x, for 5x+4=-14-x

Q: 21 Draw APQR by plotting the points P(-5, 1), Q (-5, 4), R (-1, 4). What is the relationship between…

A: Given points are P−5,1, Q−5,4 and R−1,4. First of all draw the triangle PQR, shown as follows

Q: 23. Chapter 6 The longer leg of a right triangle is 2cm more than the shorter leg. The hypotenuse is…

A:

Q: Write the given intersection as a single interval. [-9, –4) n[-7, –2) попе Edit Click if you would…

A: The given intersection is, [-9, -4)∩[-7,-2)

Q: Find the x-intercept and y-intercept of 3x+ 4y = 12.

A:

Q: Write an equation in standard form given the following zeros. 10. Zeros: 6-1, 6+ i, 8, -1 11. Zeros:…

A: Here we have to find the equation.

Q: Suppose Tony Romo, quarterback for the Dallas Cowboys, throws a football to his wide receiver. If…

A: Distance between  two points are given by following formula : (x1 , y1 )=(30 , 25 )(x2 , y2 )=( 0 ,…

Q: 12.) While canoeing on the Wabash River, Jim traveled 9 miles upstream (against the current) in sun…

A: The direction against the flow of a stream is called upstream. If v represent the speed of an object…

Q: 1) John can run one mile in 9 minutes. Write and equation that predicts how long it will John to run…

A: We have to find equation for x miles and time for 7 miles

Q: 9. Jamie is making a garden that is twice as long as it is wide. He wants to cover 288 square feet…

A:

Q: pole rope to A tan(x) = 3. tan 4 3/4 3.

A: to find the value of x.

Angles in Circles

Angles within a circle are feasible to create with the help of different properties of the circle such as radii, tangents, and chords. The radius is the distance from the center of the circle to the circumference of the circle. A tangent is a line made perpendicular to the radius through its endpoint placed on the circle as well as the line drawn at right angles to a tangent across the point of contact when the circle passes through the center of the circle. The chord is a line segment with its endpoints on the circle. A secant line or secant is the infinite extension of the chord.

Arcs in Circles

A circular arc is the arc of a circle formed by two distinct points. It is a section or segment of the circumference of a circle. A straight line passing through the center connecting the two distinct ends of the arc is termed a semi-circular arc.