OI PRn - 2Xaned gus = 2*, then what is Ľ g) (x 2X 3 2 42+1

Q: -10 Write x as a linear combination of a and b. Your answer will be an approximation, you are…

A: To Write x as a linear combination of a and b. Using the help of given graph

Q: S- VE + 4) dx b)

A: We have to evaluate given integration ∫5x4-x5+4dx

Q: iGO 2. -/3 2/3 1/2

A:

Q: 1/3y-9=1/10y

A: Here given as 13y-9=110y Here y is not equal to 0 and 3.

Q: Find two First terms whose product is 3x. 3x? – 13xy + 4y² = (3x ?y)(x ?y)

A: Given that, 3x2-13xy+4y2=3x    ?yx   ?y

Q: S(9% + 33* + 2²) dx

A: Given

Q: 2 6² 6² S (3x + 4y) 5dxdy 0 Find

A: We need to evaluate :

Q: Find yll if x²+4y²=7

A:

Q: x5 dx 3 (36x2 + 1)7

A: I am attaching image so that you understand each and every step.

Q: dx 4x2- 4x+5

A:

Q: 3.) Simplify (0.75x + 2y) - (0.3x – 0.6y)

A:

Q: Find (2a° + 3x*) dæ + C

A: We evaluate given integral

Q: c. 2+ = 3 с.

A:

Q: (2x+4) 2x+8x+d de

A:

Q: 3. S dx xVx6 – 1

A: Here we have to solve the given integration.     ∫dx/{x√(x6-1)}

Q: S (3x + 7)2022 dæ

A:

Q: 1/3y+4=1/5y

A:

Q: X-2 +3t 9=1- 5t Ze 4+7t ? ans. d= o

A: The given question is related with the distance between a point and a line. Given a point P12 , 1 ,…

Q: Exl show that 9dx (x²+4)² 97 16 H.W

A: Here we have to show the above integral.

Q: /2 2. 1/2

A: (a12+b12)(2a12-3b12)=2a12a12+2a12b12-3a12b12-3b12b12=2a+2a12b12-3a12b12-3b=2a-a12b12-3b

Q: dx Evaluate 34 N2 + 3x - 2x

A:

Q: 3t(2P - 5t + 4) = 68 - 15P + 12t O True False

A: We have To verify 3t(2t2-5t+4)=6t3-15t2+12t

Q: 3sin(2x−6)=1

A:

Q: х — 2 dx 4x2 + 4x + 1

A: We will use substitution and arrangements of terms to solve this integral

Q: 2 7. So 2x (x²+6)³ 8. f(1+)³ (-1)dt dx

A:

Q: What is 20 • 1/2x + 14x =

A: The given expression is: 20·12x+14x

Q: Find * L-1{ 52-4s+13

A:

Q: I. Evaluate x² +6 12 x³ + 3x dx.

A: Given, Evaluate ∫x2+6x3+3xdx

Q: y = x² + x y = x + 5 2

A: y=x2+x y=x+5   a2-b2=(a-b)(a+b)

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.