2) (-x+ 4x-5) de 14 A) 4.667 3

Q: 4 Vrite the domain in interval notation of log. ( ), where c > 0. 2-3x,

A:

Q: Use the change of base formula to find b if In 5 log, 5 : In 15

A: To find- b

Q: Find x and y for which the following equation is satisfied: x+2 = - 5+i i-5

A:

Q: Express the following numbers in Cartesian form using either exact expressions or rounding to 2…

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Q: SinJx cx

A: To solve:

Q: Find- cotX cosx dx

A:

Q: Evaluate the complex logarithm: In (i + i*) In v2 + 7? i In v2 + 3 i In v2 – 7 37T In v2 – 3 i 4

A: Here, the given expression is: ln (i2+i3)

Q: Use the properties of logarithms to rewrite the following expression if possible. Assume that all…

A:

Q: poin

A: A

Q: -2 т?—- m²–1 b) dm т

A:

Q: What does the symbol zα signify?

A:

Q: ANSWER WITH SOLUTIONS 1. Express 11, 15, 20, 12, and 18 into sigma notation.

A: Using Sigma notation we can express 11 and 15 as follows:

Q: √x – jy Where x = 1.46 and y = 1.98. State the argument in radians.

A: Given that the complex number is                                              where To find the…

Q: The value of 40 log, V7 is O 80.0 O 160.0 40 O 20.0 O 0.0

A:

Q: 了 /2 csc x cot xdx /4 26.

A: From the given problem:   I=∫π4π2 cscxcotxdx   From the standard form of integration.…

Q: 3 m4 m 2 72

A: We know that If bases are equal then powers should be added

Q: Express the following expressions in the form of a+bi: a) (-1 + i)1/3 b) Ln (1 + i)

A:

Q: Express 80 months in years. I k πT 8 √a sin sin a √a years Preview

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Q: (b) Deduce the value for k without using calculus.

A: Please find the explanation below.

Q: Drag each function to the correct location on the chart. Match the functions with their periads.…

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Q: Find the value of the following cosh (  e2j)

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Q: 1. Complete each of the sentences. No need to show work. a) The inverse of y = log x is b) Rewrite…

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Q: b) log4 1.6 + log4 40

A:

Q: 1. Consider the following functions: y = log2x and y = 2.3* 2.3 Sketch each on the same grid. For…

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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.