16) -7cdot (16)/(9)cdot (13)/(8)cdot (1)/(5)
11) -6cdot -7cdot -(4)/(9)cdot -(5)/(3)
Determine whether the set is finite or infinite. The set of natural numbers less than 100 Finite Infinite
Are the sets equivalent? A= 13,14,14,15,15,15,16,16,16,16 B= 16,15,14,13 Yes No
Are the sets equivalent? A= 7,8,9,10,11 B= 6,7,8,9,10 Yes No
Find the cardinal number for the set. 8,10,12,ldots ,66 30 60 15 20
Express the set using the roster method. xvert xin Nandxlies between0and4 0,1,2,3,4 1,2,3,4 1,2,3 0,1,2,3
Solve each equation and show all work or points will be lost 1. 3(2x+4)=30 2. 5x-7=3x+11 3. 4(x-2)+3=15 4. 2x+5=3x-4 5. 6(x+1)=2x+20 6. 10-2x=4x-8
Use the distance formula below to answer the question: d=sqrt ((x_(2)-x_(1))^2+(y_(2)-y_(1))^2) What is the distance between (7,-2) and (3,1) square
Multiply both sides of the equation by the same expression: square times ((1)/(a)-(1)/(d))=square times bc The resulting equation is: c=square
7. A fair six-sided die is rolled. What are the odds of getting a 3 or higher. Leave your answer as a reduced fraction. $\square $
Find $(2(cos\frac {2\pi }{3}+isin\frac {2\pi }{3}))^{5}$ $-16-16i\sqrt {3}$ $16+16i\sqrt {3}$ $16\sqrt {3}+16i$ $-16\sqrt {3}-16i$
Convert into a complex number: $2(cos\frac {4\pi }{3}+isin\frac {4\pi }{3})$ $-\sqrt {3}-i$ $\sqrt {3}-i$ $-1-i\sqrt {3}$ $1+i\sqrt {3}$
Convert into a polar coordinate: $2\sqrt {3}-2i$ $(4,\frac {7\pi }{6})$ $(-4,\frac {11\pi }{6})$ $(-4,\frac {5\pi }{6})$ $(4,\frac {\pi }{6})$
10. Simplify the expression. $\sqrt {125t^{4}r^{3}s^{13}}$
1. What is the simplified form of $-\sqrt {(y+5)^{16}}$ A. $(y+5)^{8}$ B. $-(y+5)^{8}$ C. $(y+5)^{4}$ D. $-(y+5)^{4}$
Which quadrilateral does not have diagonals that are perpendicular? Rectangle Rhombus Square
Simplify the following expression completely. $\frac {x^{2}-14x+45}{x^{2}-18x+81}$
What is the measure of an exterior angle in a regular 15-gon? Write your answer as an integer or as a decimal rounded to the nearest tenth.
Find the distance between the given points. $(-3,1)$ and $(12,37)$ $\square $
