What is mZIJK? K 3x+10° H. Зх-31° %3D MZIJK =

Q: Determine r'(2) to the nearest tenth when r(x) 30e" Vr. %3D

A:

Q: Solve for x. Round to the nearest tenth, if necessary. U 67 42° V

A: The given triangle has UT=67, UV=x and measure of V=42 degree.

Q: TT(x²-2y+xz) dydzdx= -2°1 .A 27 4 .B 17 4 .C 27 4 .D 17 4

A:

Q: Karen swims; however, Henry skies if Jill does not surf (K • H) ɔ ~J

A: Introduction: Propositional logic, also known as sentential logic or statement logic, is a branch of…

Q: Y=4x?=Sx + Tx²+12x5 Degree: ending Cocfficient: Name: nd Behavior:

A: we have to find out

Q: X4- Usr Newton Barkweerd poty nomoil to find Fco.73) fx) 0.423 1.03 t5ち子 1789.

A: Given the table of values x 0.4 0.6 0.8 1 fx 0.423 0.684 1.03 1.557

Q: T/2 cscmx dx then 5 l6 - 4 4 =.... T/4 If Im %3D Answer:

A: Solve the following

Q: What is mLSQR? P. S. 2x 3х m ZPQR = 80° %3D MZSQR equation: %3D

A: Given that angle PQR = 80 degree.

Q: C 90° a. ih n3D3cm1 m%3D12cm the approximate

A: Solving question by using pythogorus  theorem

Q: SV is a midsegment of ATUW. If TU = 10z + 80 and SV = -4z + 49, what is the value of z? T U V W Z =

A:

Q: 6. r90°,0(STUV) A y T. S

A: We can graph STUV as shown below

Q: In thej diagrjjm belowj, Djijs parallel to AB. Solve for x. Round your answer to the nearest tenth…

A: We will use similar triangles property to solve for x

Q: G 76 H 7x 5x 8y I y = %3D

A: Som of opposite angle of quadrilateral is supplementary

Q: Find EF in rectangle EFGH. H 8s+10 3s+15 F E EF = %3D Submit

A: The solution is :

Q: Differentiate: y=7$m 7sin-x

A:

Q: y = kx?.

A: answer of given question is in next step

Q: (c) S(2r) =

A:

Q: I also need the p value

A: (a) Now since the same student appears for the SAT twice, the scores are matched pairs. Hence the…

Q: b) у%3D3—х? and y %3D —1.

A:

Q: Find m2Q. 2 2-/2 P mZQ = Submit

A:

Q: Find m/c. When mZB=105°,63D23,a%3D14.

A: We can find angle C as below

Q: Shaw that +8e cost+ 9e sint 4.

A: Some of the special formula regarding Inverse Laplace L-11s-a=eat L-11s2+a2=sint L-1ss2+a2=cost…

Q: j+ky-o Find k Iet yco)=lo0 andyc2)=4 3D0

A: Given that y'+ky=0 y(0)=100 and y(2)=4

Q: 6. t y is on alombing stoke. Calculo te

A: Markov chain on states {1,2,3,4} with generator Q  Q = -11/21/201/4-1/201/41/60-1/31/60000   1 2…

Q: 9C Using the formula F: + 32, convert - 150°C into degrees Fahrenheit. - 150°C = OF - %3D

A:

Q: Q. 10. If b=V8 , c= V13 and B = 45°, find 'C" %3D

A:

Q: P. (F(2³)) dz 13

A: We have to find derivative

Q: Q3 / The air temperature is 5 C°. Water cools from 100 C° to 75 Co in 5 minutes. Determine the water…

A: Given, the air temperature is 5°C. Water cools from 100°C to 75°C in 5 minutes.

Q: G GF = 22 and mZD = 33°. Find DF. %3D %3D

A:

Q: Find the approximate change in y = 3x2 – xz, from 2 to 2.004

A: Find the approximate change in y=3x2-x12from 2 to 2.004.

Q: - 7x7 Oetrx A has det A) =4, mpute the following detemineiets +(-3A)

A: We have to find the value of determinant

Q: Solve for re(0, T csc² z = 4 CSC %3D

A:

Q: D G GF = 22 and mZD= 46°. Find DF. %3D

A: A triangle is a polygon having three sides and three vertices. The sum of the interior angles of a…

Q: x?ァー4e0 T. メート,ソ=2 -find Z

A: We are given: x2-y6+z=0  and x=1 , y=2 ⇒12-26+z=0⇒z=26-1⇒z=64-1=63

Q: 3tanw – 4 cos² w dw COSW

A: To find:-

Q: Solve for æ. Round to the nearest tenth, if necessary. T 8.3 U 160 V

A: The given diagram is,

Q: 1. D'y+y=secx? +y3sec.

A:

Q: R 3. If OR 1 PQ at S, MLPOR = 30 and PO = 10 cm, Find SR. P.

A:

Q: (a) E= 1.5x10-12 J, Q = 1.6x10-19, V = ?

A:

Q: Determine L[t² u(t – 10)].

A: L{ f(t) u(t-a) } =e-as L{ f(t+a) }

Q: dydx xpáp -

A:

Q: S(t) = 6t³ – 23t meters. %3D (a) Determine the ve

A:

Q: Find AC if DF = 5, GE = 12, and BD = 4. Round your answer to the nearest tenth. G А E C

A:

Q: B D 3. If AD = 125° and BC = 173°, find ZBEC. %3D %3D

A:

Q: © (DS+ 3D4+3D³+D²)y=0

A:

Q: r= 14 m Use T 3.14 and round your answer to the nearest hundredth. %3D m²

A:

Q: Y 12 5 X 13 Find mZX

A: From the basics of trigonometry; Adjacent is adjacent to the angle, Opposite is opposite the…

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.