бр? - 8р — 15 6p2 Simplify: -5p2 - Тр - 14

Q: -2 -1 2 y 55 15 1 3.

A:

Q: Y + 164=326 yo)=3 (0)=-2 8.

A:

Q: What is the value of 6(x – 2)(x – 3) + 4(x – 2)(x – 5) when æ = -3

A: We find out the value of given function at x=-3.

Q: 52 Simplify: [-p ^ (p v q)] → q-

A:

Q: what's |23-(-4)+10|

A:

Q: Use the order of operations to simplify expression. 5 . 2 - 32/[32 - (-2)]2

A:

Q: For Exercise, simplify the expression. (Vĩ + 5V2)(3 Vĩ - v2)

A:

Q: value for χ2  when χ2a=0.975, v=5.

A: Given that Degrees of freedom (v) = 5 Level of significance (α) = 0.975 We will find the  χ2a=0.975,…

Q: Simplify by rationalizing the numerator of the expression. Vxz - Vyz Vxz - Vyz 2 2.

A: Let's find.

Q: Evaluate r2-7   when r= -7

A:

Q: -7-6- 3 4 5 6 234 5 67

A:

Q: Subtract. 8z2 - 10z + 9 - (72? + 6z - 7) The difference is

A: We have to find difference

Q: - y² ANSWER: 12

A: As per guidelines, we will solve only first question. Kindly repost other question separately.

Q: -1 = tanO/2

A: over

Q: Simplify completely (-920,0-22 y-0 ) +(-829,0-52 y5-1) 524y5-1

A: Given expression is,

Q: Simplify the expression

A:

Q: 1. Simplify: a) v27V3 b) Vm7Vm³ c) VnVn8

A: a)  273=3×3×33              =3×3 273=9   b)  m7m5=m×m×m×m×m×m×mm×m×m×m×m…

Q: Find A.

A:

Q: Simplify the expression and combine like terms. 2 (+ 6) + 3z + 4=

A: The given expression 2x+6+3x+4

Q: Translate into an algebraic expression. The product of eight and y, plus two, is all multiplied by…

A: Here, the statement of the expression is, "The product of eight and y, plus two, is all multiplied…

Q: ds s2V9-s? V9-s2 9s

A: Please refer to the image below

Q: n, find a10. --67 C. -68 d. -69

A:

Q: When simplifying 4-(-13)+(-5), why does the (-13) change to (13) but the (-5) remains a negative 5?

A: Ans = 12 I have done solution with explanations....go through the solution

Q: (-32)2/5  please evaluate

A: Given,

Q: Subtract (7mn? + 5) from (8mn2 – n – 2). -

A: see below the answer no need of explanation

Q: Simplify: (- -)-1. 4t-2 2 s rs 4t2 8, 4r

A: To simplify the Given expression

Q: Which expression is equivalent to (4z²y³)?

A: Here we must know that (Am)n = Am×n (AB)m = Am Bm

Q: - 12z15 + 6z11– 12z6 - Simplify the expression completely: 3z3 Check Answer

A: Solution:Given  -12x15+6x11-12x63x3To simplify the expressionFormula:a+bc=ac+bcxmxn=xm-n

Q: Use the operations in the proper order. (2.4) - 4.6( – 1.6) (2.4)? - 4.6( – 1.6) =

A:

Q: Your friend keeps getting an answer of 64 when simplifying -26. What mistake is he making, and how…

A: When a number is raised to power then the number gets multiplied the number of times equal to the…

Q: 本Y 107 8- 4 2-

A: From the graph given , fx is increasing at the interval 1.5,2∪2,∞. f'x is positive at the interval…

Q: 7 \3\ 10/4

A:

Q: Q.2) Evaluate 4 dzdydz

A:

Q: y = 522 + 12 + 6 4x + y = 3

A:

Q: 6.) Simplify: -5z + 13- 2y + 7y -8 + (-5z) + 10

A:

Q: Combine like terms to create an equivalent expression. -1/2(−3y+10)

A:

Q: 6a? -1la+4 (3)

A:

Q: Simplify to create an equivalent expression. -4(z+ 3) – 4(5– 42) Choose 1 answer: A -24z – 32 B 12z…

A:

Q: Given: y = 22+ 4z-22-4z + 80

A:

Q: Simplify the expression completely: 18z16 28z7 9. Answer = 23 14

A: Given:- 18z1628z7 To find:- simplify given expression

Q: Write two different expressions that are equal to y^24 using only combinations of y^2 and y^3.

A: The solution for the above question is shown below

Q: -57=-- 4 Simplify your answer as much as possible. V =

A:

Q: find the approyimate Value of केन (३-०)+ ($-৭৪)+(2.०१)

A:

Q: Which property is being used to rewrite the expression: 5(y -12)= 5y - 60

A:

Q: -0.5х ix е 15.

A: We need to compute the given integral

Q: Evaluate 7r- 15 when r = 3 and s = 5. - %3|

A:

Q: Which expression is equivalent to 9q? -(3q -7) + 5q²?

A:

Q: -3(x – 1)

A: 4. Given, -3x-1 Using general form of distributive property such that, ab+c=ab+ac

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.