If the sum of 3 unequal positive inte- gers equals 35, what is the largest possible value of the smallest integer? (A) 8 (B) 9 (C) 10 (D) 11 (E) 12

Q: In a factory, machine A can produce 230 fortune cookies in 5 minutes, while machine B can produce 20…

A: Unity law

Q: -0.73-0 /square root1-0.53/8 =

A: The objective of the question is to simplify the given mathematical expression.

Q: 1 4/5 plus (-3 4/10)

A: 145=1(5)+45=95-3410=-3(10)+410=-3410=-175

Q: -1/8 as a decimal?

A:

Q: S(1-* 2 dx 2x 3.

A: Integration is summation of discrete data. The integral is calculated for the functions to find…

Q: What is the value of 7∑n=1(n2+3)?

A:

Q: Find the sum of first 24 terms of the list of numbers whose nth term is a, = 3 + 2n

A: Introduction :

Q: Find the product of the real numbers  7/19*12/331*(-38/7)=

A: First we multiply the numerators and the denominators straight away, then we reduce the fraction.…

Q: 10 5/8 - (4 3/4 + 2 5/8) =

A: There are two possible ways to take this question. Way 1:Suppose the given question is in mixed…

Q: (3) Write 9/17 as a decimal and round it to 2 decimal places. (4) Write $311/253 as a decimal and…

A:

Q: At the end of each month starting january 2022, you deposit R dollars into an account that earns…

A: At the end of each month starting january 2022, you deposit R dollars into an account that earns…

Q: Why is (subtracting two positive numbers that are each less than 1), less than or equal to (1 minus…

A: Since r and s are both between 0 and 1  Then 1-r is positive and also 1+s is positive  Now , take…

Q: Write each expression in the form 2 or 3 for a suitable constant k. (a) 9X (b) (2)* (c) (a) 9* = (b)…

A: The expression of the solution as follows:

Q: Differentiate the following: (a) (2x – 1)*. (b)(5x + 1)* (3 – 2x)* -

A:

Q: [$1.82(1.15)/(.12 − .15)][1 − (1.15/1.12)8] + [(1.15)/(1.12)]8[$1.82(1.06)/(.12 − .06)] = ?

A: [$1.82(1.15)/(.12 − .15)][1 − (1.15/1.12)8] + [(1.15)/(1.12)]8[$1.82(1.06)/(.12 − .06)]

Q: [$3.50 × [1 + (– .122)]]/[.14 – (– .122)] = ?

A:

Q: ও 1000

A: 6) Consider the given sequence  an=n+12n1-1n It can be written as an=n+12nn-1n ⇒an=n2-12n2  A…

Q: IS the following a true statement (2/3)^-3 = (3/2)^3

A:

Q: What is 1/10 plus 1/15 plus 1/2

A: The given expression is  110+115+12

Q: a=109150(1+(-.0261861))^21

A:

Q: Prove:

A: We will prove the following result.

Q: Use the result from part (c) to find the cost to the company if employee turnover is 39% in a year

A: Given data : The percentage of employees who cease their employment during a year is referred to as…

Q: -7/5 divided by (1/2 - (-1/4))

A: -75÷12--14 To simplify it we apply PEMDAS order of operation first simplify the parenthesis part

Q: (b) The monthly income of Sanjeet and Manjeet are Rs. 18000 and Rs. 27000 respectively. What is the…

A: Given  :     (b).            The monthly income of Sanjeet and Manjeet are Rs.18000 and Rs. 27000…

Q: What is 5/4 as a decimal?

A:

Q: If Zx represents the amount in the account at the end of x years, calculate Zx's recurrence…

A: Consider that deposit in the bank savings account is 100,000. If during that year the amount in the…

Q: Find the Accumulated Value of 2 at the end of the n years if

A: Please check step 2 for the solution.!

Q: What is 5 x 1/3? 3/5 5/15 5/3

A: 5 × 1/3 = 5/3. Third option is correct.

Q: [$1.93(1.24)/(.12 − .24)][1 − (1.24/1.12)8] + [(1.24)/(1.12)]8[$1.93(1.035)/(.12 − .035)] = ?

A: Given expression  [ ( 1.93 )( 1.24 ( 0.12 - 0.24 ) ][ 1 - ( 1.24 )( 1.12 )( 8 )] + [ ( 1.24 )( 1.12…

Q: Use rounding to 6 digits and compute each of the following: Q2- d) P(.01), where P(x) = (exp(x)…

A: We need to use 6 digits rounding to evaluate the expression: P(x)=ex-1-xx2 for x=0.01. We need to…

Q: What is -1/2 as a decimal?

A: Here, the objective is to write -1/2 as a decimal.

Q: (b). $45,614 invested at 16% for 7 days. Balance = $ Number Interest = $Number %3D

A:

Q: x=-.8+0/(1+.05)+(120/(1+.05)2

A:

Q: What is 5/6 x 2/4

A: There are four elementary aruthmetic operations which are addition, subtraction, multiplication and…

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.