Find the median in the data set.
6, 9, 3, 7, 8, 7, 5
Find the least value, greatest value, and median for the data set.
12, 8, 24, 19, 15, 20, 13-Median is the middle number when the numbers are in o
As x->0, sin(x) ->0 and ln(x) -> infinity, so you have a form 0 * infinity.
To use LHopitals Rule, you need a form 0/0. Change it from sin(x) ln(x) to sin(x) / [1/ln(x)]
Now its in the right form. Y
List the vertices of each conic given. Solve the system by identifying all points of intersections.
y = x^2-13
x^2+y^2 = 25-The first is an equation for a parabola. The vertex form is y = a(x-h)² + k,
|(The top bound is 0 and bottom bound is -1) x^2(x^3 + 2) ^ -2 dx
Im lost after I get to | x^2 (u)^ -2 du/3x^2-Substitution u = x³ + 2 and therefore du = 3x²dx we get or dx = du/3x². The integral tha
Find a function y = f(x) that satisfies both conditions:
dy/dx = 3x^2 - 2 ; f(0) = 4-Integrate dy/dx so you get
y = x^3 - 2x + C
f(0) = 4 so
4 = (0)^3 - 2(0) + C
C = 4
therefore f(x) = x^3 - 2x
I have to solve the equations and check my solutions....Could you please help...and please show me how you did it so i can try do the other 8. Thank you-3x - 4=5
Step 1(inverse)
3x-4+4=5+4
Add 4 on b
The question states: the graph of x^2+4y^2-4x-12y+4=0 has two points of horizontal tangency, find those points.
I think I found dy/dx correctly. I got dy/dx=(4-2x)/(8y-12)=(2-x)/(4y-6), but that may
If f(x)= cot (2x), what are all values of x in which f(x)=f (x)?
Domain of the function is larger or equal to 0 and smaller or equal to 2pi-f(x) = cot(2x)
f (x) = - 2csc^2(2x)
f (x) = -2[2csc(2x)
Just need to know how to solve for image of point?!?! Step by step or something!?!?! Thank you!!!!!!!!
The image of point (10,-14) under a reflection in point P is (-20,-20). What is the image of p
Prove the statement using the epsilion delta definition of limit.-I will give a proof first, and then explain where it comes from.
Let epsilon>0.Set delta=min{1, epsilon/8}.
Suppose that 0
-delta
7-d
Would Einstein been able to solve his general relativity field equations without the earlier mathematical work or Riemanns metric tensor?
Or would he have discovered the metric tensor himself, like N
Find the future value accumulated in an annuity after investing periodic payments of %142 for 6 years at an annual interest rate of 6.25%, with payments made and credited 4 times per year.-i take it t
Thank you.-dx/dt = 2t and dy/dt = 2
dy/dx = dy/dt / dx/dt = 1/t
Point ( t ² , 2t )
y - 2t = (1/t) ( x - t ² )
t y - 2 t ² = x - t ²
t y = x + t ²-Thank you----pleased to help.Report Abuse
