The exponential growth rate k and the exponential growth function that can be used to estimate the painting’s value V ( t ) , in millions of dollars, t years after 1989. If as of May 2016, the highest price paid for a painting was $ 300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $ 20.6 million in 1989.

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Answer 1

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Chapter 12.7, Problem 43ES

(a)

To determine

To calculate: The exponential growth rate k and the exponential growth function that can be used to estimate the painting’s value V(t), in millions of dollars, t years after 1989. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

(b)

To determine

To calculate: The value of painting in the year 2025. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

(c)

To determine

To calculate: The doubling time for the value of the painting. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

(d)

To determine

To calculate: Find the time in which the value of the painting reaches $1 billion. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

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PRIMERA EVALUACIÓN SUMATIVA 10. Determina la medida de los ángulos in- teriores coloreados en cada poligono. ⚫ Octágono regular A 11. Calcula es número de lados qu poligono regular, si la medida quiera de sus ángulos internos • a=156° A= (-2x+80 2 156 180- 360 0 = 24-360 360=24° • a = 162° 1620-180-360 6=18-360 360=19 2=360= 18 12. Calcula las medida ternos del cuadrilá B X+5 x+10 A X+X+ Sx+6 5x=3 x=30 0 лаб • Cuadrilátero 120° 110° • α = 166° 40' 200=180-360 0 = 26-360 360=20 ひ=360 20 18 J 60° ⚫a=169° 42' 51.43" 169.4143180-340 0 = 10.29 54-360 360 10.2857 2=360 10.2857 @Sa

Answer 2

Question

Chapter 12.7, Problem 43ES

(a)

To determine

To calculate: The exponential growth rate k and the exponential growth function that can be used to estimate the painting’s value V(t), in millions of dollars, t years after 1989. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

(b)

To determine

To calculate: The value of painting in the year 2025. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

(c)

To determine

To calculate: The doubling time for the value of the painting. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

(d)

To determine

To calculate: Find the time in which the value of the painting reaches $1 billion. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

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Answer 3

Question

Chapter 12.7, Problem 43ES

(a)

To determine

To calculate: The exponential growth rate k and the exponential growth function that can be used to estimate the painting’s value V(t), in millions of dollars, t years after 1989. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

(b)

To determine

To calculate: The value of painting in the year 2025. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

(c)

To determine

To calculate: The doubling time for the value of the painting. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

(d)

To determine

To calculate: Find the time in which the value of the painting reaches $1 billion. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

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Answer 4

Question

Chapter 12.7, Problem 43ES

(a)

To determine

To calculate: The exponential growth rate k and the exponential growth function that can be used to estimate the painting’s value V(t), in millions of dollars, t years after 1989. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

(b)

To determine

To calculate: The value of painting in the year 2025. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

(c)

To determine

To calculate: The doubling time for the value of the painting. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

(d)

To determine

To calculate: Find the time in which the value of the painting reaches $1 billion. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

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Answer 5

Chapter 12.7, Problem 43ES

(a)

To determine

To calculate: The exponential growth rate k and the exponential growth function that can be used to estimate the painting’s value V(t), in millions of dollars, t years after 1989. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

(b)

To determine

To calculate: The value of painting in the year 2025. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

(c)

To determine

To calculate: The doubling time for the value of the painting. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

(d)

To determine

To calculate: Find the time in which the value of the painting reaches $1 billion. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

Answer 6

Chapter 12.7, Problem 43ES

(a)

To determine

To calculate: The exponential growth rate k and the exponential growth function that can be used to estimate the painting’s value V(t), in millions of dollars, t years after 1989. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

Answer 7

Chapter 12.7, Problem 43ES

(a)

To determine

To calculate: The exponential growth rate k and the exponential growth function that can be used to estimate the painting’s value V(t), in millions of dollars, t years after 1989. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

Answer 8

(b)

To determine

To calculate: The value of painting in the year 2025. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

Answer 9

(b)

To determine

To calculate: The value of painting in the year 2025. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

Answer 10

(c)

To determine

To calculate: The doubling time for the value of the painting. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

Answer 11

(c)

To determine

To calculate: The doubling time for the value of the painting. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

Answer 12

(d)

To determine

To calculate: Find the time in which the value of the painting reaches $1 billion. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

Answer 13

(d)

To determine

To calculate: Find the time in which the value of the painting reaches $1 billion. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

Answer 14

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Answer 17

Ch. 12.1 - 1. Given , find. Ch. 12.1 - Prob. 2YT Ch. 12.1 - Prob. 3YT Ch. 12.1 - Prob. 4YT Ch. 12.1 - Prob. 5YT Ch. 12.1 - Prob. 6YT Ch. 12.1 - Prob. 7YT Ch. 12.1 - Prob. 8YT Ch. 12.1 - 9. Let. Use composition of inverse functions to...Ch. 12.1 - Prob. 1ES

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To calculate: The value of painting in the year 2025. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

To calculate: The doubling time for the value of the painting. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

To calculate: Find the time in which the value of the painting reaches $1 billion. If as of May 2016, the highest price paid for a painting was $300 million paid in 2015 for Willems de Kooning’s interchange and the same painting was purchased for $20.6 million in 1989.

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