Algebra 2 Equations and Inequalities: Get Answers Here

Solve,
$15(p-<!--\; -\; -->6)=15(p+5)$

A normal human body temperature can range from ${33.2}^{\circ }C$ to ${38.2}^{\circ }C$. This range includes variations with gender, time of day, and where the measurement is taken. Part A What is this range in ${}^{\circ }F$? Express your answer in degrees Fahrenheit. Enter your answers numerically separated by a comma.

Find general solution for the ODE
$y"-<!--\; -\; -->9y=\frac{9x}{e^{3x}}$

The polynomial
$y=-<!--\; -\; -->0.79x^4+3x^3+27.3$
describes the billions of flu virus perticles in a person's boby x days after being infected. Find the number of virus particles, in billions, after 1 day

3.24 divided by 82 estimate the quotion

At sea level, air pressure is 30 inches of mercury. At an altitude of h feet above the sea level, the air Pressure, P, in inches of mercury, is given by the function
$P=30e^{-<!--\; -\; -->0.0000323h}$
Determine the rate of change of the air pressure, in inches of mercury per feet, for a pilot of a small plane passing through an altitude of 1300 feet. Round your answer to five decimal places.

Melissa and Emily are playing at the pool.They have three different measuring jars for; liters, cups, and pints. They find that 7 cups of water and 3 liters of water filled 9.8 pints. Later, they find that if they start with 5 liters of water and remove 9 cups of water, they end up with 6 pints of water. Model the given two situations as a system of linear equations. Based on your equations, determine the relationship between;
●cups and liters,
●cups and pints,
●and pints and liters.
Show all your work and submit your work along with the resulting relationships.

y=x-4
y=-2x+5
find x

Determine which of the numbers are solutions to the given equation.
$5(x-<!--\; -\; -->1)=4x+2;x=2,x=7,x=-<!--\; -\; -->1$
Is x=2 a solution to the equation $5(x-<!--\; -\; -->1)=4x+2?$

Determine the form of a particular solution to $L(y)=\mathrm{\varphi <!--\; \varphi \; -->}(x)$ for $\mathrm{\varphi <!--\; \varphi \; -->}(x)$ as given if the solution to the associated homogeneous equation L(y)=0 is $y_h=c_1{e}^{2x}+c_2{e}^{3x}$
$$\begin{gathered} 1)\mathrm{\varphi <!--\; \varphi \; -->}(x)=2x-<!--\; -\; -->7 \\ 2)\mathrm{\varphi <!--\; \varphi \; -->}(x)=-<!--\; -\; -->3x^2 \\ 3)\mathrm{\varphi <!--\; \varphi \; -->}(x)=4e^{2x} \\ 4)\mathrm{\varphi <!--\; \varphi \; -->}(x)=2\cos <!--\; \; -->(3x) \end{gathered}$$

The Earth is 24,860 miles around in circumference. How many times would you need to go around the Earth to equal the distance to the Sun? You have all the information you need above. Explain your work (how you made your calculations) and answer below, don’t forget units.
Above, you calculated the number of times you need to go around the Earth to equal the distance from the Earth to the Sun. It is a lot. If it were possible to take a Southwest Airlines flight to the Sun, who long would it take you to get there? It takes an airplane 42 hours to circle the Earth one time. Convert your answer into years. Explain your calculations and answer below

Sonny and Cher have a net worth of $35,000 and total assets of $ 200,000. If their revolving credit and unpaid bills total $2,200, what are their long-term liabilities?

If $p(z)=(z-<!--\; -\; -->3)(z+4)(z-<!--\; -\; -->8)$ then find $p(5)$

Write the first five terms of a sequence. Write both an explicit formula and a recursive formula for a general term in the sequence. recursive formula for arithmetic sequence recursive formula for geometric sequence how to write a recursive formula recursive formula calculator arithmetic sequence formula calculator geometric sequence formula recursive sequence write the first five terms of the arithmetic sequence Report inappropriate predictions

The equation of the line through $(x_1,y_1)$ and $(x_2,y_2)$ on a plot of y versus x is
$y=y_1+\frac{x-<!--\; -\; -->x_1}{x_2-<!--\; -\; -->x_1}(y_2-<!--\; -\; -->y_1)$

Find f'(x) if $f(x)=\sqrt{9-<!--\; -\; -->x}$ and state its domains of f'(x)
$$\begin{gathered} =\underset{h\to <!--\; \to \; -->0}{lim}\frac{f(x+h)-<!--\; -\; -->f(x)}{h} \\ =\underset{h\to <!--\; \to \; -->0}{lim}\frac{\sqrt{9-<!--\; -\; -->(x+h)}-<!--\; -\; -->\sqrt{9-<!--\; -\; -->x}}{h}(\frac{\sqrt{9-<!--\; -\; -->(x+h)}+\sqrt{9-<!--\; -\; -->x}}{\sqrt{9-<!--\; -\; -->(x+h)}+\sqrt{9-<!--\; -\; -->x}}) \end{gathered}$$

What would a temperature reading of 38.2 degrees Celsius be in Fahrenheit? Not yet answered Marked out of 1.00
a. 96.4 Flag question
b. 98.6
c. 100.8
d. 103.

Use the point-slope form of a line to write the equation of a line that has a slope of 2 and passes through the point (-4, 3). Write the equation in slope-intercept form. Choose the equation of the line.
a)y = 2x – 7
b)y = 3x +14
c)y = –4x + 14
d)y = 2x + 11

How do i find the retained earnings? What is the formula to find retained earnings? What is the retained earnings?
Accounts payable $ 5,000 Notes payable $ 7,000
Accounts receivable 2,000 Rent expense 10,000
Advertising expense 4,000 Retained earnings?
Cash 3,100 Service revenue 25,000
Common stock 15,000 Supplies 1,900
Dividends 2,500 Supplies expense 1,700
Equipment 26,800 Net Income 9,300

A triangle contains angles measuring 28 and 37 how many degrees is the third angle of the triangle