Use implicit differentiation to find the derivative at (1,2) 10x^4+y^4=26 slope=(-[?])/([ ])
Find the equation of the line parallel to y=-2x+1 that includes the point (4,1) Give your answer in Point-Slope Form. y-[?]=[ ](x-[ ]) Point-Slope Form: y-y_(1)=m(x-x_(1))
-vert -16vert div ((3^2-4))/(5-10)
Which is the simplified form of n^-6p^3 (n^6)/(p^3) (1)/(n^6)p^(3) (p^3)/(n^6) n^6p^3
Step 1: -10+8xlt 6x-4 Step 2: -10lt -2x-4 Step 3 : -6lt -2x Step 4: __ What is the final step in solving the inequality -2(5- 4x)lt 6x-4 xlt -3 xgt -3 xlt 3 xgt 3
Simplify the following expression by combining like terms: 3+v+4v^2+2-v^2+3v [?]v^2+[ ]v+[ ]
In gym , Manny's teacher recorded the amount of push ups the students did during class. Push-Ups 13,8,4,10,10,8,10 Find the mode of the data.
Find the function which has greater rate of change. y=3x-5 y=5x+2 2y=8x-4 3y=12x+15
Identify the y-intercept of f(x)=(x+2)(x+4) (0,8) (0,-6) (0,-2) (0,-4)
(-(8-11)^3-3vert -14vert )/(2^4)-7
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 $
