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1. Solve the equation.
(1/3)6x + 3 = 9x- 4
2. Solve the equation.
ex - 5 = (1/e4)x + 3
3. Solve the problem.
f(x) = log6(x + 3) and g(x) = log6(x - 2).
Solve g(x) = 3. What point is on the graph of g?
4. Solve the equation. Express irrational answers in exact form and as a decimal rounded to 3 decimal places.
ln x + ln (x + 5) = -3
5. Solve the problem.
f(x) = log3(x + 1) and g(x) = log3(x - 1).
Solve f(x) = 7. What point is on the graph of f?
Find the area of the largest rectangle that can be inscribed in the ellipse below.
Her half indicates that to find the treasure, one must get to Castle Rock, walk x paces to the north, and then walk 2x + 4 paces to the east. If they share their information, then they can find x and save a lot of digging.
Explain why a point on the boundary line cannot be used as a test point when graphing a linear inequality in two variables. Provide an example.
How to solve this Problem: Suppose that V and W are finite dimensional vector spaces. Suppose that T->W is a linear transformation. Show that the kernel of T, denoted ker(T) and the image of T, denoted im(T), are vector subspace of V and W re..
Describe in English phrase the language associated with the regular expression - Which seems that the description accepts bbba, which is not in language. I have the answer already but i do not understand it;
If the first and the second letters interchange their positions and similarly the third and the fourth letters, the fifth and the sixth letters and so on, which letter will be the seventeenth from your right? A. F B. H C. I D. S
If the volume of the smaller rectangular box is 8 in3, what is the volume of the larger rectangular box?
Determine the probability on rating
Show that the nonlinear differential equation is exact. Find an implicit solution of the initial value problem.
Pick a science and a math topic for a particular grade from 1-6. For each create a list of literature appropriate to use with students. make sure to include 5 sites each for both math and science. give author, title, publisher, date of publication an..
The relationship between the numbers of calculators x a company sells per day and the price of each calculator p i given by the equation x = 1300-100p. At what price should the calculators be sold if the daily revenue is to be $4,000?
In each case make a conjecture about a possible generalisation, and explore it (i.e. attempt to prove your conjectures true or false).
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