-7s 4s +7 Q5.A.i. Find the inverse Laplace transform of F(s)= (s – 4)° – 21 (s+1X2s + 3)(3s +5)

Q: Find 2x² +5x+1 -dr, x>0

A: Use the formulas below to evaluate the given integral.

Q: Šolve for x. 10x + 14 Вх - 23

A: The figure given below represents the diagram of two triangles. For triangle ABC and triangle AED,…

Q: 12 148

A: The measure of an angle with it's vertex outside the circle is half the difference of the…

Q: Solve for X. X = (21-×3-1 5 = I.

A: Given that

Q: %3D 31 +8y= -9- -1

A:

Q: Solve on y

A: Given, 5(x - 2) > 9x - 3(2x - 4)                5x - 10 > 9x - 6x +12                5x -10…

Q: 4 9.

A:

Q: Solve for x in -1-4 30 XT. = -10 X = = -2-54 1 -2 XT. 2-4-4 -24

A: Given the matrix equation:[−13​−40​]XT=−10[−22​−5−4​4−4​]+[1−2​−24​]XT Let's denote the left-hand…

Q: Solve for A.

A: This means that the product of matrix A with another matrix given an identity matrix. Therefore the…

Q: solve the equestion y-8/5 +2=2/5-y/3

A: Given:

Q: Solve. 3m-3= - 19+m

A:

Q: Solve for A. 3 REHB 8 “1881-

A:

Q: Solve.  1000(7x - 10) = 50 (412 + 100x)

A: Given- 10007x-10=50412+100x To Solve- The above expression.

Q: Solve. 40 8 .2. -16 X-4 x+4

A:

Q: - 2 4 X-4 1- x

A:

Q: dz Evaluate the integral 22 Iz-1=2 2i

A: Cauchy integral formula

Q: x + 1 8. x + 4 7

A:

Q: 16 a

A: topic - similar triangles

Q: Solve a and b

A: Consider the given: When the cross section is square: Side of the square = 1−y13Area of the…

Q: Solve. х—7_х+3 х — 4 х+4

A: To solve x-7x-4=x+3x+4

Q: Solve for x. (3x + 2)* 62 O x-20 O x-38.7 O x-21.3 O x-62

A:

Q: Solve for r 4. -3 6.

A:

Q: Solve for VW

A: Use the Pythagoras theorem as there is a right-angled triangle present in the circle, use the…

Q: Solve for x. 2x+29 3x+8

A: Both the angle with x variable makes a supplementary angle.i.e (180°).

Q: 8, 24

A: Tangent-Secant  Theorem: If a tangent and a secant are drawn from an external point to a circle,…

Q: 19.6) =0 (m +4.9) (m²-9.8+19.6)=o

A: Answer

Q: Solve by Crammer Rule

A:

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.