0. MZABC 11. mDF 12. mGHJ A 106° D 43° B 82° G

Q: M.MAR = 100° M

A: Given,

Q: 2. What is the value of csc 330°? O 2 O -1.15 O -1.41

A:

Q: 1. 130° X 2. 70° y 40° 3. 104° 588 a 63°

A:

Q: 4. Is AATM~ALDP? Why? M A.A. 32° 109⁰ A T L 38⁰ 109° D P

A:

Q: What is mNP ? 70° 730 M L• 84° О А. 62° В. 67° O C. 70° O D. 73° P.

A: Inscribed angle=(1/2) Intercepted arc LMQP=(1/2)(m MP) m( MP)=(73)(2)=146 m(MP)=m(MN)+m(NP) 146=84 +…

Q: 100°

A:

Q: 650 136° (4x) 450

A:

Q: 124 m a 33.50 B 103 m m

A:

Q: Solve for B. Given a=83.6, b=D144, C3D98.1. O 34.2° O 104.6° O 100.5° O 41.3°

A:

Q: Find the value of each variable.

A: By the property of the triangles, we know that The sum of interior angles of a triangle makes an…

Q: 3. 11 m X 65° 92°

A:

Q: A truck transporting material to a factory requires 160 litres of gas for every trip to cover 1,400…

A:

Q: For the following right triangle shown below (not drawn to scale), find 0. Round your answer to the…

A:

Q: 50 m 31° C 58 m 30 m 59° R D AEDC = ASQR. What is mZD?

A: Since the △EDC≅△SQR. So by CPCT (Corresponding parts of the congruent triangles), the following…

Q: 3. 67 98 46 40°

A: Let's find.

Q: Find m/FPD. mBD = 116, mDF = 90°, mFH = 138° and mHB = 16° B H G D

A:

Q: 15. 150°

A:

Q: m/CAB = m/ABC = m/DCA = U 107⁰ 152° A

A: The given angles are m∠CAF=152° , m∠BCA=107°

Q: 1. 35° Xミ 16.8 b. x 8.4 C. a. d. 5.7

A:

Q: A 25 m 25 B.

A: a= 22.66 m c= 10.56 m

Q: Arcs and Chords Use congruernt chords to find arc measures. 82° 1. K M.

A:

Q: 72° 50 40 7.

A:

Q: Convert to DMS. 165° + 60 300 3600 [ ? ]° [ ]'

A: Let's find.

Q: Find mZC. 62 5 70° m/C

A:

Q: 31. Jul = 9.0 = 335°

A: Given query is to find the component of the the vector.

Q: 48° P. E 36° A S

A:

Q: Find the value of x. Round your answer to the nearest tenth.

A:

Q: 60° 50 m The old man says, Well done. 86.6 Submit Answer

A: our objective is to find AB

Q: mGO = 127°, m2O= 54.5°, & mKU = 55°. What is m/K?

A: We have to find the angle

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.