ax13 13) Given that mLA = * and mLC=X1a+20 tind the measure of each angle oF OABCD %3D

Q: B) C) 4 B. 6. 12

A: According to pythagorean  Theorem, Square of hypotenuse is always equal to sum of square of other…

Q: 7) V ?. 110⁰ T U

A:

Q: 2) 3x+3 10 9,

A: As per the bartleby guideline I have to solve only first question of multiple question if not…

Q: 48,24, 12,_ How does it change?

A:

Q: b) 7- 3(2х — 4) — 10

A: First we simplfy the bracket and then solve it for the value of x.

Q: 42 12) 1. +2

A: We have to solve the system of linear equations.

Q: 14) lin +6

A: Given that  The limit is

Q: 2 4 6 -1 | 1 8 y 4 7 12 Which of the following is the y'(6) value calculated by the backward finite…

A: Gregory-Newton's Backward difference interpolation method uses the formula below to approximate the…

Q: 1) 8C3 1) 2) 6P4 2)

A: We have given two problems of combinations and permutations. We have to find the value of the given…

Q: 253 Ux_ dx

A: Use substitution method to solve the integral

Q: 9) 10) 11) 45 109 136 93 61 65 9. s = 10. t = 11. r = WARON edu

A: We have to find angle

Q: 15) 47 28

A: In this question we have to find value of x.

Q: 14 4) c- 30

A:

Q: 424-454

A:

Q: 11) 7 units left

A: Topic- left shift

Q: 4 24) 4 27) + 8 = %3= 15 2|7

A: As the first question is already solved correctly we can solve the other two question as below.

Q: 16) 93

A: Given,

Q: c) trace(BD) d) (AB) C

A: Given, A=2-104-29,   B=0-93-1-31324,  C=601-6-11,D=-2-30141     We will compute c)  trace(BD) d)…

Q: 1.5,3,6, 12, How does it change?

A: Try to observe the logic behind the changes occurring in successive terms.

Q: II. Perform the indicated operations. 4 3 51) 5 8 5 2 9

A: Given that Part (51):- 45-38

Q: 20) 5V80a? 22) -8V24k

A: Given query is to simplify the redicals.

Q: 16) 34 59

A: The objective is to find the value of x

Q: Show that V.( A) = V̟A + ¢(V.A)

A:

Q: .002)467

A: answers =?

Q: 56 4 6)

A:

Q: 3)

A: To find- if the given triangle  is congruent.

Q: 12 189 :- 245 500

A:

Q: 14 In2) Gc-リ2

A:

Q: (2xº)²

A: Given the expression=x(2x0)2

Q: 9. 7.

A: Given,          A right triangle ABC is shown below :

Q: 6 3) Let C = -2 8 Find 2 C

A: We have given a matrix C  We have to find (1/2)C

Q: 2.13 was not the asnwer.

A: Given: Sample variances12=8.5Sample variances22=4

Q: Smpity (2-1) (- i5)

A:

Q: 4.) 5.) 6.) 50 10 4 9.) 8.) 7.) 11 38 47 4. %3D

A:

Q: 5 15 b) 12 28

A:

Q: 36) 34 16 A) 10.8 B) 23.7 C) 20.7 D) 24.7

A:

Q: 18) 45

A:

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.