A triangle has a perimeter of 22 inches Two of the sides measure 6 inches and 10 inches. What is the length of the third side? square inches

Solve the trigonometric equation for all values $0\leqslant x\lt 2\pi $ $2sinx-\sqrt {3}=0$

The initial population of a town is 3600 and it grows with a doubling time of 10 years. What will the population be in 12 years? What will the population be in 12 years? $\square $ (Round to the nearest whole number as needed )

Solve the equation using the quadratic formula. $2x(x-4)=-9x+1$ The solution set is $\{ \square \} $ (Simplify your answer, including any radicals and i as needed. Use integers"or fractions for any numbers in the expression. Use a comma to separate answers as needed.)

Use the pair of functions to find $f(g(x))$ and $g(f(x))$ Simplify your answers. $f(x)=x^{2}+2,\quad g(x)=\sqrt {x+3}$ $f(g(x))=\square $ $g(f(x))=\square $

Condense into a single logarithm. Do not use fractional or negative exponents in your answer.You can type $\sqrt [n]{m}$ as root(n)(m). $\frac {1}{7}log_{8}(x)-12log_{8}(y)-11log_{8}(z)$ $\square $

How is the range of a data set determined? A. Largest value plus the smallest value , divided by 2. B. Largest value minus the smallest value. C. It is all real numbers. D. Sum of the data divided by the number of data points.

Solve $10^{b}=91$ to the nearest ten-thousandth. A. 1.9590 B. 4.5109 C. 5.0299 D. 5.4056

Select the correct answer from each drop-down menu. Acubo shaped box has a side length of 15 inches and contains 27 identical cube shaped blocks. What is the surface area of all 27 blocks compared to the surface area of the box? The side length of the blocks is $\square $ inches, so the total surface area of the 27 blocks is $\square $ square inches. This is $\square $ the surface area of the box

Question 5(Multiple Choice Worth 4 points) (07.01, 07.02 MC) Factor the greatest common factor: $9a^{4}b^{3}+24a^{3}b^{2}-15a^{2}b$ $3a^{2}b(3a^{2}b^{2}+8ab-5)$ $3a^{2}b^{3}(3a^{2}+8ab-5)$ $3a^{2}b(3a^{2}b+8ab-5b)$ $3ab(3a^{3}b^{2}+8ab-5a)$

$\lim _{x\rightarrow 0^{+}}(\frac {3x+1}{x}-\frac {1}{sinx})$