Solve for x. 20 7x +2 18 6x + 3

Q: Use the Distance Formula to find the distance between each pair of points. Round to the nearest…

A: We have to find the distance between the given two points using distance formula.

Q: Find the value of x in each triangle. 1. 2. 45°x 14 45 18 45° 3. "Joo

A: 1. as two angles of triangles are equal  it is isosceles right angle triangle  Apply Pythagoras…

Q: 15) R *+13 21 T.

A: In a parallelogram, opposite sides are equal.

Q: Find the circumference of each circle. Leave your answer in terms of r.

A: From the image of the circle, we see that the diameter=π2 units So the radius=r=d2=π22=π2×12=π4…

Q: 2. How many common tangents can you draw for the pair of circles? Your answer

A: We can draw 4 tangents.

Q: Find the value of x on the given circle. (21x-9) E 27 8 4.7

A: Just I have used the property of VERTICALLY OPPSIT ANGLE IN THE figure and easily find the value of…

Q: Solve for x. Each figure is a parallelogram. KU = 3x + 3 K. UM =4x-4 U M

A: Given data is : KU=3x+3 and  UM=4x-4

Q: Solve for the missing measures of the segments of each circle. Attach your solution for each number…

A:

Q: Solve for x. Each figure is a parallelogram. KU = 3x + 3 K UM = 4x-4 M

A: Given parallelogram KU = 3x+3 UM = 4x-4

Q: 9. What is the value of x? Assume that the line is tangent to the circle. 220° to 140 120 85 70

A: Find x

Q: Find the exact length of the curve. y? = 16(x + 1)³, 0 0

A: The given curve is y2=16(x+1)3,y>0y=4(x+1)32 Now, differentiate y with respect to x.…

Q: Solve for X each Figure is a trapezoid

A: here the line LK is the middle line of the trapezoid so the length of LK is the mean of 10 and 16

Q: Identify the point that lies on the unit circle. c. ) D. (- ,-) A. (- 40 9 (11 25 36 '36, 41 41 41.…

A:

Q: If segment QS is a diameter, solve for the value of x. Q R 7x + 5 9х - 3 5.

A:

Q: 16) r+93

A:

Q: In ΔABC, the measure of ∠C=90°, AC = 40, BA = 41, and CB = 9. What is the value of the tangent of ∠B

A:

Q: Classify each curve as simple, simple closed, closed, or none of these. а. b. с.

A: Simple Curve: A simple curve is a curve that does not cross itself. Closed Curve: A closed curve is…

Q: Assume that lines that appear to be tangent are tangent. What is the value of x? C 8. 12 units. X =

A:

Q: State the terminal point on the Unit Circle that corresponds to the given values for t. a.) t= -. 2.…

A: Let px, y is the terminal point on the circle. Whose coordinate is  x, y=cos t, sin t From…

Q: Find the measure of ZGCF. The segment ED is tangent to the circle. 30° F

A: To find- measure of angle GCF.

Q: If the distance between (- 2, 3) and (- 2, a) is 5 units, find all possible values of a.

A: Here given two-point x1, y1=-2, 3x2, y2=-2, a

Q: Which of the following is a point on the unit circle? a) (급, b) () 이() d) (뀨,) 14 5 (24 13 13

A: A unit circle will have a radius of 1 unit. Centre of the unit circle will be at (0,0). Radius is…

Q: Which of the following is a point on the unit circle? d)17' 17 15 a) 이(금) 14 5'25 13.

A:

Q: Find the measure of PR if line Pl is 37m and I is in the midpoint.

A: A line segment is straight line that joints two point. Here line segment AB is obtained by joining…

Q: Suppose (,-) is the terminal point, on the unit circle, determined by t. Find the terminal point…

A: As per our company guidelines, we are supposed to answer only the first 3 sub-parts. Kindly repost…

Q: A distance can be positive, negative, or zero. O True O False

A: ## we want to find that distance can be positive, negative or zero. This statement is either true or…

Q: The radius of a circle is 16 in. Find its circumference in terms of T.

A: Given that Radius of a circle is 16 in To find The circumference of a circle .

Q: Write an explicit expression for an element m of Möb that takes the unit circle S1 to the circle in…

A:

Q: A diagram is shown. Lines that appear to be tangent are tangent. T. S. 129° 130°

A:

Q: A diagram is shown. Lines that appear to be tangent are tangent. a m/RTV %3D T. h m/TRU

A: Given:

Q: Find the length of the curve, L. y? = 4 (x + 5)* , 0 0

A:

Q: Solve for the value of x. Points A and B are both centers of the given circles. 9 H 8 B

A: Solution

Q: 3. 18

A:

Q: The radius of a circle is 3 m. Find its circumference in terms of T.

A: since C= 2pi R and R=3 m

Q: Find (i) the length of QR,

A:

Q: in the point (x,2/5) what will be the value of x for the point to be inside the unit circle

A: x^2 + (2/5)^2 < 1 Use this equation to find all values of x

Q: 12. Find WX 2x16 62-な

A: Since you have asked multiple question, as per our guidelines we are supposed to answer only one…

Q: In the accompanying diagram of a unit circle, the ordered pair (x,y) represents the point where the…

A:

Q: Determine the distance between points A and B. In which of the following intervals does the result…

A: A=(x1,y1)= (-5 , 2) B=(x2,y2)= (1 , 7) distance from A to B= AB (AB)^2=(x2-x1)^2+(y2-y1)^2…

Q: Assume that lines that aPpear to be tangent are tangent. What is the value of x? 51° X =

A:

Q: Which point is a midpoint of a segment? O A O D F

A: I is the mid point of the line segment JH.

Q: jogging

A:

Q: Enter segments in the blanks provided that would result in a true equation. G F >H J E FG Submit…

A:

Q: If the diameter of circle F is 14 inches, then determine the radius length of circle F? (Number…

A: Diameter of circle F is = 14 inches

Q: Points C, D, and E are colinear. If CE = 7x + 4, DE = 8x-9, and CD = x + 3, solve for x and find…

A: we will find.

Q: -14

A: We know perpendicular on the chord divides the chords into two equal part. Therefore, AB=AC=7

Q: Find the distance between each pair of points. Round your answer to the nearest hundredth    (0,…

A: We have to find the distance between two points

Q: (e) Find the points of intersection between the line 3x-y+1=0 and the circle (x-2)? + (y-7)2 10.

A: The passing through points of line and circle are the point which satisfy both the line and circle.

Q: Solve for x. Assume that lines which appear to be diameters are actual diameters. 2) 9x +8 118° 75°

A:

Q: Solve for x. Each figure is a parallelogram. 13) 14) E D 31x-3 16х -4 140° 30x

A: Properties of parallelogram: Opposite angle are equal. Adjacent angles add to 180 degree

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.