Solve for s. (s)/(4)-1=1.5 s= square
How many conductors are required for a building with a perimeter of 365 feet? 7 3 4 5
Simplify the expression: 2(4+3r)= square
Q(8.8,0.8) and R(15.5,16.2) are the endpoints of a line segment. What is the midpoint M of that line segment? (8) Write the coordinates as decimals or integers. M=(square ,square )
Evaluate the line integral, where C is the given plane curve. int _(C)xy^2ds C is the right half of the circle x^2+y^2=16 2=16 oriented counterclockwise
Multiply. (-(5)/(12))((1)/(8))(-(6)/(7))(-(1)/(7))
Ladder rungs should be spaced between __ and __ inches apart. 2.4 4ldots 6 6ldots 10 10ldots 14
9. The set of ordered pairs (b,M) where b is the number of bags of mandarins on a shelf.and M is the number of mandarins . Each bag holds 12 mandarins . and the shelf can hold at most 20 bags.
Evaluate the following limit. lim _(xarrow infty )(-4x^3-3x^2-4x+8)/(-3x^2)-x+2 square
2x^2+11x+5 18x^2-18x+4 4x^3-20x^2+9x-45
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 $
