Algebra and Trigonometry (6th Edition)
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN: 9780134463216
Author: Robert F. Blitzer
Publisher: PEARSON
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Concept explainers

Differential Equations
Have you ever observed the movement of the satellites and rockets or how the planets go around the sun in their orbits? How will you determine their motion? Definitely they follow some scientific laws and these kinds of problems are framed as differentia…
Question

Stock market investment of $10,000 was made in 1970 during the decade of the 1970s the stock lost half its value beginning in 1980 the value increase until it reaches $35,000 in 1990 after that its value has remained stable. Let v (d) denote The value of stocks in dollars as a function of the date d.

A- what are the value of v(1970) v(1980)v(1990) and v(2010)

b- make a graph of v against d label the axes appropriately 

c-estimate the time when your graph indicates that the value of the stock was increasing most rapidly

**11. A Stock Market Investment** A stock market investment of $10,000 was made in 1970. During the decade of the 1970s, the stock lost half its value. Beginning in 1980, the value increased until it reached $35,000 in 1990. After that, its value has remained stable. Let \( v = v(d) \) denote the value of the stock, in dollars, as a function of the date \( d \). a. What are the values of \( v(1970) \), \( v(1980) \), \( v(1990) \), and \( v(2010) \)? b. Make a graph of \( v \) against \( d \). Label the axes appropriately. c. Estimate the time when your graph indicates that the value of the stock was increasing most rapidly.
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Transcribed Image Text:**11. A Stock Market Investment** A stock market investment of $10,000 was made in 1970. During the decade of the 1970s, the stock lost half its value. Beginning in 1980, the value increased until it reached $35,000 in 1990. After that, its value has remained stable. Let \( v = v(d) \) denote the value of the stock, in dollars, as a function of the date \( d \). a. What are the values of \( v(1970) \), \( v(1980) \), \( v(1990) \), and \( v(2010) \)? b. Make a graph of \( v \) against \( d \). Label the axes appropriately. c. Estimate the time when your graph indicates that the value of the stock was increasing most rapidly.
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