00 xe-2x4 a) Jo 32/x5 xp.

Q: If 9x= 25, what does 3x equal?

A: Consider the provided information, 9x=25 Find the value of 3x. We can write as, 32x=52 Apply the…

Q: use method of False Pasition to find the Solution acurate to within lo for 25x43 and

A:

Q: If 5-x = 3, what does 53x equal?

A: Given: 5-x = 3, Now taking cube on both sides we get, 5-x3=335-3x=27⇒53x=127          ...taking…

Q: dr rVr² +2x – 1 Use the reciprocal substitutionr 1/:

A: The integral is  ∫ dxxx2+2x-1

Q: Simplify each difference. 1) (5k³ + 8k? – 7k) – (2k – 2k²) - -

A: Given query is to simplify the expression.

Q: hat is mZQSR? \x+56° 10x+8° R MZQSR

A: According to theorem of circle  The angle made by radiuses will be twice of the angle except these…

Q: what is 5 x 5

A: It is just multiplication of two numbers.

Q: xp x4 18x² + 45

A:

Q: . If 9x = 25, what does 3x equal?

A: Given that 9x=25, then our aim is to find the value of 3x=?

Q: Y =3COSGO 56 %3D

A: Given: r=3cos6θ To sketch: The polar curve.

Q: Using appropriate substitution xp: V9x2-36x + 37 Is equal to

A: We have to integrate given function

Q: Divide. (6x +21x+ 17x+10)-(2x+5) Your answer should give the quotient and the remainder.

A: In the polynomial division, we should divide the polynomials by considering the first terms of…

Q: 7x = 14 X= ?

A: Given: 7x = 14

Q: Perform the indicated operation (2x3+11x2-5x+6)÷(x+6)

A: Given,

Q: 231. y= (2x³ – x? + 6x + 1)°

A:

Q: Solve the equation

A: To Determine: solve the equation  Given: we have an equation                   15x5-20x4=6x3-8x2…

Q: 5. x+ 14x +

A: (5). We need to complete the square for the following function x2+14x

Q: What is mRS? 2x 71° X+79° mRS = %3D Submit

A: The given circle has measures 71°, x+79°, 2x

Q: Calculate the value of x. 10x+22 58 °

A: Given figure Here we find the value x

Q: y =58x +564 y =730x +217

A: Given,  The system of equations  y = 58x + 564 y = 730x + 217  We have to solve the equations using…

Q: Find MZDCE. D. (9x – 31)* (7x – 2)°/ C E (4X + 33)°

A: Given,

Q: Find the value of x. 68° W X (9x + 7)°

A: Find the value of x.

Q: Divide. (6x+21x+17x+10)-(2x+5) Your answer should give the quotient and the remainder.

A: Given: Dividend=6x3+21x2+17x+10Divisor=2x+5

Q: In (4.x) = 3

A:

Q: (Dº − 4D³ +3D³),y = −27

A:

Q: xp 17+20x + 5 x2

A:

Q: If 4+15x=49 what is x

A: Given Data: Equation: 4+15x=49 Subtract 4 on both sides of the above equation. 4+15x-4=49-415x=45

Q: Divide. (24x+ 10x+ 13x+10) + (6x+ 1) Your answer should give the quotient and the remainder.

A: We have to divide: (24x^3 + 10x^2 + 13x + 10) by (6x + 1)

Q: Show that 14C5 x 5! = 14P,. %3D

A: Combination formula:Crn=n!r!(n-r)!Permutation formula:Prn=n!(n-r)!

Q: use elimination pmethod te salue- At +2xg=17

A: We have to find the solution of the given system.

Q: Find the value of x. 47* (6x+ 57

A: It is known that vertical angles are always equal.

Q: /500t was fox) = (X-2) the fEsso (1) = %3D

A:

Q: Evaluate. 37 4x/27 +x?.

A:

Q: m²Q= (x + 2)° mzU= (2x – 26)° mzA = (x + 19)° – 111)° mzD= (3x

A:

Q: 1 + ce2r 6. +x=2y dr 2 ||

A:

Q: If 5-x= 3, what does 53x equal?

A: We have given 5-x=3 We have to find 53x. Then, 5-x=3⇒15x=3⇒13=5x Take cube on both sides in last…

Q: X= * 15/279

A:

Q: 1 8x y (4xy) ?

A:

Q: y=x*+8x+10

A: 4. y=x^2+8x+10;   =x^2 + 8x +10-16+16;   =x^2+8x+16-6;    =(x+4)^2 -(sqrt(6))^2

Q: 12. 10x + x = 42

A:

Q: In AFGH, mZF = (6x m/H = (x + 15)°. Find mZF. - 14)°, mZG = (4x - 8)°, and Answer: Submit Answer…

A:

Q: х? + у? %3D 16 х — у %3D0 y =

A:

Q: Divide 6x3+10x2+x+8 by 2x2+1   This was rejected because someone said it was a writing question??…

A:

Q: 1. AQRS-ATUV; findx 54 R 36 24 x+5 Τ

A: Dear student as per our rule in one session we can only solve one question. Please post the other…

Q: Façtor completely. -4x – 4x° + 168x?

A: We have take common expression out of the brackets first.

Q: XV 25 - (In x)²

A: We have to find the indefinite integral

Q: -12(1x+20)=372

A:

Q: If 14-x = 3, what does 142x equal?

A: Please refer the attached image for complete solution.

Riemann Sum

Riemann Sums is a special type of approximation of the area under a curve by dividing it into multiple simple shapes like rectangles or trapezoids and is used in integrals when finite sums are involved. Figuring out the area of a curve is complex hence this method makes it simple. Usually, we take the help of different integration methods for this purpose. This is one of the major parts of integral calculus. 

Riemann Integral

Bernhard Riemann's integral was the first systematic description of the integral of a function on an interval in the branch of mathematics known as real analysis.