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Q: Q.1) Evaluate 16x dydr

A:

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

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Q: Find dy/dr. 3

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Q: (5) Find P(T > -to.025) when v = 20

A: Here we have to find P(T > -t0.025 ) when v = 20

Q: S t 52) dz = 6 5 6 5 6Vz - Vz O A

A: Given integral is ∫2z23 - 3z3 + 5zdz

Q: Find WX. 7. 230 Y Write your answer as an integer or as a decimal rounded to the nearest tent WX %3D

A: We have to find the of WX

Q: Find m RS. S T (4x + 18)° (7x – 51)° R m RS=

A: Same length of chord make same arc length.

Q: Find m/X. Y (5t- 13) (3t + 3)° O 27 O 126

A: ∠x=?

Q: thod for the fünction using the given initial guess. (Round you x2 - 5, x1 = 2 f(x.) f(x

A: Given, Using Newton's Method Iteration fx=x2-5,x1=2

Q: Find a d, he nce ged (2695,154) other wise express 26 95p +15479=d pigtz the in or

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Q: Use rectangle MNOP to find the following values. PR=2x-1, MO3D5X-11 M R. P. X= Мо-

A: Given Data: The length of PR is: PR=2x-1 ......(1) The length of MO is: MO=5x-11 ......(2) The…

Q: 2.) f(t)= 8t' + 3t² – e²Sin7t %3D

A: Given: ft=8t3+3t2-e2 sin7t To Find: Laplace transform

Q: Q4 Evaluate dxdydz xyz

A: We have to evaluate the triple integration

Q: nd the value of 3dx x2 + 1 etermine whether 3

A: Here we have to find the ,  I=∫1∞3dxx2+1

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

A: We can find angle C as below

Q: Find QR. 4.7 T. 4.7 R 1.3 QR = %3D

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Q: F OD = (4x + 5) yd; OF = (-3x + 40) yd %3D

A:

Q: Q1: Evaluate Sx V8 – x³dx

A: Evaluate the integral  ∫02x8-x33 dx

Q: Find bCt) it h'Ct)= t2 , h'(4so2,and hlo)=3

A:

Q: 1. Simplify: d) v V45x45 e) Vm13n23 m13 f) n23

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Q: A B Find m BD for m AC=58°. O 116°

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

A: We have to find the value of determinant

Q: Q2/A: Evaluate Sx-'e2xdx correct to 3 decimal places.

A:

Q: Find m/X. X- >Y (5t- 13)° (3t + 3)° O 8° O 27° O 126*

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Q: S Vx#dx = Select one: O a. Vx7 + c O b. Vx + c O c. V + c O d. Vx7 + c

A: Given : ∫x43dx We know :  ∫xndx=xn+1n+1+C , where C is arbitrary constant. Therefore,…

Q: Find [₁₂² r²dA where R = {(x, y) | 36x² +9y² ≤ 324} R 81T X

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Q: 8. y(t) + 4 y(7)(t – T) dr = 2t

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Q: d. T (х) 100е 3X + In(4x), k3470, А— 0.010 and x%3D 1/3;

A:

Q: (d) P(4SXS7)= L (Do not round until the final answer. Then round to four decimal places as needed.)…

A: It is given that λ=0.08 and t=14.

Q: Find L y] 22 (s+4)3 11te 4t O llt²et O 1lt²e-4t

A:

Q: 6. ARST AYSZ; find YZ 40 Y 2x + 2 R Зх - 7 T 15

A: Given data: ∆RST~∆YSZ The length of ST=40. The length of ZT=5. The length of YZ=2x+2 The length of…

Q: P C. In O T, mPQ - 65°, mzR 80° and mzS - 70°.Find: 1. mLP = 2. m2Q - 3. mộR 4. mSP - 5. MZRS - 70°…

A: # we are entitled to solve only 3 sub parts, please resubmit the other parts if you wish to get it…

Q: Q2/ Evaluate L(x² – 2yx)dxdy using two point in x - axis and three point in y- axis.

A: To Solve the double Integration method.

Q: a. Compute P(Y < 20).

A:

Q: f ΔFDE -ARQP then D 4[?] Enter the letter that belongs in the green box. Enter

A: We solve the problem by symmetric property of triangle.

Q: FS S Date defination find deivakra. of (2x+3)414

A:

Q: Determine L[t² u(t – 10)].

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

Q: (J2,8.64). (- 2. –0.78) 137 (o)(-)

A:

Q: answer on the space provided for. With clear handwriting 5s 4) L-1 g² +9.

A:

Q: Find m RS . S T (4x + 18)° (7x – 51)° R m RS %3D

A:

Q: Find m RS. S T (4x + 18)° (7x-51)° R m RS %D

A: The solution is:

Q: Calculate v(3r²-4Vr + where r? = x? + y? + z?

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Q: y= 10 # fincl the Pavent tunction # fincl the Paarent attmbuto

A:

Q: (d) (e) DE () ED

A: Given that, D = 1-132-1-23-5301-1422-14-104105-25 E = -2706-21-13223405325-4-2203-11-4 Find: e)…

Q: Q.1) Evaluate dydr

A: We use to solve iterated double integral in order dydx

Q: Find XZ. Y 31° Write your answer as an integer or as a XZ Z = %3D Submit 3.

A: Explanation and solutions is given below....

Q: C' (t) = (20t + 28) /2.5t² + 7t, for 0 <t < 15, %3D

A: Solution

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.