Simplify the expressions. All negative exponents must … · 3(4x) = 3072. January 31, 2018 State...

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January 31, 2018 Simplify the expressions. All negative exponents must be positive.

Transcript of Simplify the expressions. All negative exponents must … · 3(4x) = 3072. January 31, 2018 State...

Page 1: Simplify the expressions. All negative exponents must … · 3(4x) = 3072. January 31, 2018 State the range for each function if the domain is {-1, 0, 1, 2} f(x) = (3)x f(x) = 4(½)x.

January 31, 2018

Simplify the expressions. All negative exponents must be positive.

Page 2: Simplify the expressions. All negative exponents must … · 3(4x) = 3072. January 31, 2018 State the range for each function if the domain is {-1, 0, 1, 2} f(x) = (3)x f(x) = 4(½)x.

January 31, 2018

x-5y0z3 Simplify

(a7b-12c7)(a-11b-3c15)(4a5b2)-2(3ab5)3

Page 3: Simplify the expressions. All negative exponents must … · 3(4x) = 3072. January 31, 2018 State the range for each function if the domain is {-1, 0, 1, 2} f(x) = (3)x f(x) = 4(½)x.

January 31, 2018

Simplify

(x6)(3x5)(12y3)

Page 4: Simplify the expressions. All negative exponents must … · 3(4x) = 3072. January 31, 2018 State the range for each function if the domain is {-1, 0, 1, 2} f(x) = (3)x f(x) = 4(½)x.

January 31, 2018

Simplify each expression. Positive exponents only.

Page 5: Simplify the expressions. All negative exponents must … · 3(4x) = 3072. January 31, 2018 State the range for each function if the domain is {-1, 0, 1, 2} f(x) = (3)x f(x) = 4(½)x.

January 31, 2018

Page 6: Simplify the expressions. All negative exponents must … · 3(4x) = 3072. January 31, 2018 State the range for each function if the domain is {-1, 0, 1, 2} f(x) = (3)x f(x) = 4(½)x.

January 31, 2018

Solve

-(3)x = -729

3(4x) = 3072

Page 7: Simplify the expressions. All negative exponents must … · 3(4x) = 3072. January 31, 2018 State the range for each function if the domain is {-1, 0, 1, 2} f(x) = (3)x f(x) = 4(½)x.

January 31, 2018

State the range for each function if the domain is {-1, 0, 1, 2}

f(x) = (3)x

f(x) = 4(½)x

Page 8: Simplify the expressions. All negative exponents must … · 3(4x) = 3072. January 31, 2018 State the range for each function if the domain is {-1, 0, 1, 2} f(x) = (3)x f(x) = 4(½)x.

January 31, 2018

y = 2x

Graph each equation. Describe the domain and range

y = 3(2)x

Page 9: Simplify the expressions. All negative exponents must … · 3(4x) = 3072. January 31, 2018 State the range for each function if the domain is {-1, 0, 1, 2} f(x) = (3)x f(x) = 4(½)x.

January 31, 2018

Is this a geometric or arithmetic sequence? State the common difference/ratio.

- 5, 30, -180, 1080, . . .

-3, -21, -147, -1029, . . .

Page 10: Simplify the expressions. All negative exponents must … · 3(4x) = 3072. January 31, 2018 State the range for each function if the domain is {-1, 0, 1, 2} f(x) = (3)x f(x) = 4(½)x.

January 31, 2018

An investment of $3000 doubles every ten years.

How much will the investment be after 30 years?

How much will the investment be after 60 years?

Model the value of the investment with an exponential function.

Page 11: Simplify the expressions. All negative exponents must … · 3(4x) = 3072. January 31, 2018 State the range for each function if the domain is {-1, 0, 1, 2} f(x) = (3)x f(x) = 4(½)x.

January 31, 2018

Evaluate the expression without using a calculator. Write the result in scientific notation.

Page 12: Simplify the expressions. All negative exponents must … · 3(4x) = 3072. January 31, 2018 State the range for each function if the domain is {-1, 0, 1, 2} f(x) = (3)x f(x) = 4(½)x.

January 31, 2018

Page 13: Simplify the expressions. All negative exponents must … · 3(4x) = 3072. January 31, 2018 State the range for each function if the domain is {-1, 0, 1, 2} f(x) = (3)x f(x) = 4(½)x.

January 31, 2018

13.)      1/2x + 1/10 = 2/5 + x  14.)     7/5 = 3/5x - x + 1 15.)    -2/3 - 1/2x = 7/6 

Page 14: Simplify the expressions. All negative exponents must … · 3(4x) = 3072. January 31, 2018 State the range for each function if the domain is {-1, 0, 1, 2} f(x) = (3)x f(x) = 4(½)x.

January 31, 2018


Topic 10: Integration - Trinity College Dublin · 2019. 1. 3. · 3 Definition Just as f(x) = derivative of F(x) F(x) =∫f (x)dx Example F ( x ) = ∫3 x 2 dx = x 3 + c c=constant

Topic 10: Integration - Trinity College Dublin · 2019. 1. 3. · 3 Definition Just as f(x) = derivative of F(x) F(x) =∫f (x)dx Example F ( x ) = ∫3 x 2 dx = x 3 + c c=constant

Functions P.1A describe parent functions symbolically and graphically, including f(x) = x n, f(x) = ln x, f(x) = log a x, f(x) = 1/x, f(x) = e x, f(x)

Functions P.1A describe parent functions symbolically and graphically, including f(x) = x n, f(x) = ln x, f(x) = log a x, f(x) = 1/x, f(x) = e x, f(x)

Derivatives of Trig Functions Intro 081 - Chipola College · 2017-07-13 · Derivatives of Trig Functions IF: THEN: F(x) = sin x F'(x) = cos x F(x) = cos x F'(x) = - sin x F(x) =

Derivatives of Trig Functions Intro 081 - Chipola College · 2017-07-13 · Derivatives of Trig Functions IF: THEN: F(x) = sin x F'(x) = cos x F(x) = cos x F'(x) = - sin x F(x) =

cdn.buddy4study.comcdn.buddy4study.com/notes/12-pcm-nstse-2010-paper_0.pdfCLASS : If f(x) = , then f(x + y) . MATHEMATICS f(x — Y) [f (2x) + f (2y)] [f (x) — f (2y)] is : 2. 4.

cdn.buddy4study.comcdn.buddy4study.com/notes/12-pcm-nstse-2010-paper_0.pdfCLASS : If f(x) = , then f(x + y) . MATHEMATICS f(x — Y) [f (2x) + f (2y)] [f (x) — f (2y)] is : 2. 4.

Graphical Relationships Among f(x), f'(x), f''(x)

Graphical Relationships Among f(x), f'(x), f''(x)

3072 Manual Cni

3072 Manual Cni

KM 654e-20150205112121 · 2015. 2. 5. · 33 f(x) = 2x2 + 4x -3 = 2x — x 2 37. f(x) 18. 20. 22. 24. 26. 28. 30. 32. 34. 36. 38. f(x) - f(x) = ( f(x) = f(x) - f(x) f(x) — f(x)

KM 654e-20150205112121 · 2015. 2. 5. · 33 f(x) = 2x2 + 4x -3 = 2x — x 2 37. f(x) 18. 20. 22. 24. 26. 28. 30. 32. 34. 36. 38. f(x) - f(x) = ( f(x) = f(x) - f(x) f(x) — f(x)

Antiderivatives An antiderivative of f(x) is any function F(x) such that F’(x) = f(x)

Antiderivatives An antiderivative of f(x) is any function F(x) such that F’(x) = f(x)

Cascade 3072 Delivery System - Atlas Resell Management 3072 Intallation Guide.pdfCascade 3072 Delivery System Installation Guide 2 86.0128.00 Rev H • The maximum extension of the

Cascade 3072 Delivery System - Atlas Resell Management 3072 Intallation Guide.pdfCascade 3072 Delivery System Installation Guide 2 86.0128.00 Rev H • The maximum extension of the

Cadenas de Markov y Teoría de Colas - materias.fi.uba.armaterias.fi.uba.ar/6615/Material/markov.pdf · n m m k k m n m k n k m f x x f x x f x f x x f x x f x f x f x x x f x x x

Cadenas de Markov y Teoría de Colas - materias.fi.uba.armaterias.fi.uba.ar/6615/Material/markov.pdf · n m m k k m n m k n k m f x x f x x f x f x x f x x f x f x f x x x f x x x

Replacing f ( x ) with f ( x ) + k and f ( x + k )

Replacing f ( x ) with f ( x ) + k and f ( x + k )

CLASSICAL MOTIVATION FOR THE RIEMANN–HILBERT …math.bu.edu/people/rmagner/Seminar/RHCorr.pdfX-module then F∨ denotes H om O X (F,O X) and F(x) denotes F x/m x F x; we call F(x)

CLASSICAL MOTIVATION FOR THE RIEMANN–HILBERT …math.bu.edu/people/rmagner/Seminar/RHCorr.pdfX-module then F∨ denotes H om O X (F,O X) and F(x) denotes F x/m x F x; we call F(x)

This time (f+g)(x)=f(x)+g(x) (f-g)(x)=f(x)-g(x) (fg)(x)=f(x)*g(x) (f/g)(x)=f(x)/g(x), g(x)≠0 (f ∘ g)(x)=f(g(x))

This time (f+g)(x)=f(x)+g(x) (f-g)(x)=f(x)-g(x) (fg)(x)=f(x)*g(x) (f/g)(x)=f(x)/g(x), g(x)≠0 (f ∘ g)(x)=f(g(x))

Karl Byleen · Karl Byleen 1.f(x) = 1 = x-1 x f’(x) =-x-2 (Using Power Rule) f”(x) = 2x-3 6 f (3) (x) = -6x-4 = -x 4 2. f(x) = ln(1 + x) 1 = (1 + x)-1 f'(x) = 1 x f"(x) = (-1)(1

Karl Byleen · Karl Byleen 1.f(x) = 1 = x-1 x f’(x) =-x-2 (Using Power Rule) f”(x) = 2x-3 6 f (3) (x) = -6x-4 = -x 4 2. f(x) = ln(1 + x) 1 = (1 + x)-1 f'(x) = 1 x f"(x) = (-1)(1

3072 RDJ10RF/SET

3072 RDJ10RF/SET

Kit 3072 instructions - AUTO 55 x4 753 x4 x4 x1 751 x1 751 x4 5 mm x4 x4 x1 753 12 506-3072. 506-3072 13 7 8 x2 17 mm. 14 506-3072. 506-3072 15. 506-3072 544 (x4) 596 (x6) 588 (x8)

Kit 3072 instructions - AUTO 55 x4 753 x4 x4 x1 751 x1 751 x4 5 mm x4 x4 x1 753 12 506-3072. 506-3072 13 7 8 x2 17 mm. 14 506-3072. 506-3072 15. 506-3072 544 (x4) 596 (x6) 588 (x8)

Richardson’s Extrapolationmgu/MA128ASpring2017/MA... · f(x + h) = f(x) + f0(x)h + 1 2 f00(x)h2 + + 1 n! f(n)(x)hn + ; f(x h) = f(x) f0(x)h + 1 2 f00(x)h2 + + 1 n! f( n)(x) ( h)

Richardson’s Extrapolationmgu/MA128ASpring2017/MA... · f(x + h) = f(x) + f0(x)h + 1 2 f00(x)h2 + + 1 n! f(n)(x)hn + ; f(x h) = f(x) f0(x)h + 1 2 f00(x)h2 + + 1 n! f( n)(x) ( h)

DERIVATIVES 3. Summary f(x) ≈ f(a) + f’(a)(x – a) L(x) = f(a) + f’(a)(x – a) ∆y = f(x + ∆x) – f(x) dx = ∆x dy = f’(x)dx ∆ y≈ dy.

DERIVATIVES 3. Summary f(x) ≈ f(a) + f’(a)(x – a) L(x) = f(a) + f’(a)(x – a) ∆y = f(x + ∆x) – f(x) dx = ∆x dy = f’(x)dx ∆ y≈ dy.

PDF Compressor · 1176 1952 40 1 2 15) 176 28672 7168 3072 3072 3072 3072 3072 3072 342 342 171 171 28672 7168 3072 3072 3072 3072 3072 3072 342 171 171 28672 945337433 7168 3072

PDF Compressor · 1176 1952 40 1 2 15) 176 28672 7168 3072 3072 3072 3072 3072 3072 342 342 171 171 28672 7168 3072 3072 3072 3072 3072 3072 342 171 171 28672 945337433 7168 3072

Patons Fairytale 4 Ply 3072.pdf

Patons Fairytale 4 Ply 3072.pdf