In Problems 49 - 56 , use a graphing calculator to find the solution to each system. Round any approximate solutions to three decimal places. − 2.4 x + 3.5 y = 0.1 − 1.7 x + 2.6 y = − 0.2
In Problems 49 - 56 , use a graphing calculator to find the solution to each system. Round any approximate solutions to three decimal places. − 2.4 x + 3.5 y = 0.1 − 1.7 x + 2.6 y = − 0.2
Solution Summary: The author explains the steps to solve the equations -2.4x+3.5y=0.1 and -1.7x +2.6y =-0.2 by using graphical calculator and approximate the answer up to three decimal places
Age problems usually follow a certain pattern. That is, they usually have
certain basic facts. Frequently, they refer to ages at different points in time.
For example, Ted's father's age is twice as old as Ted. This means that their
ages now could be represented as: x = Ted's age now, and 2x = Ted's father's age
now. Ten years ago, Ted's age was x-10, and Ted's father's age was 2x – 10. In
five years or five years hence, Ted's age will be x+5 while his father's age will be
2x + 5. In tabular form, we have:
Persons
Past
Present
Future
Ted
х—10
x+5
Ted's Father
2х -10
2х
2.x + 5
Consider these statements
Let x = John’s age now
Statements
Algebraic Expressions
John's age now
Five years more than John's age now
John's sister is five years older
Twice John's age two years ago
Four times John’s age three years from now
1
3
4
1. Mother is four times as old as Mary. Five years ago, she was seven times as old. How
old is each?
2. A man, 32 years old, has a son 8 years of age. In how many years…
Set up an equation and solve each of the following problems. An inlet pipe can fill a tank (see Figure 4.1) in 10 minutes. A drain can empty the tank in 12 minutes. If the tank is empty, and both the pipe and drain are open, how long will it take before the tank overflows?
In an area of the Great Plains, records were kept on the relationship between the rainfall (in inches) and the yield of wheat
(bushels per acre). The table shows the number of inches of rainfall and the yield (in bushels per acre). Use for problem
#17 and #18.
Rainfall (in inches), x
9.8
8.1
12.7
11.8
18.1
9.6
6.3
14.9
15.3
Yield (bushels per acre), y
48.5
44.2
56.8
57
80.4
47.2
29.9
74
76.8
17. Compute the linear correlation coefficient between the two variables above. (Round to thousandths.)
18. Determine whether a linear relation exists. (Show work to justify answer.)
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, subject and related others by exploring similar questions and additional content below.