All Answers 358927 Answers

You need to 'fix' the question !

'...increases or decreases either the linear or constant coefficient by.......'

by 'What' ????    

'After some time,  is written on the board.'       Huh?   What does this (almost) sentence mean....there is no subject!

Don't know/....What's a 'pinguin' ???   D'Oh!!      Idiot.

No it's UNDEFINED!!!_{sorry for my foul language}

The reason is because any number devided by 0 is UNDEFINED 

for example 8/0 = UNDEFINED

1,000,000/0= UNDEFINED

2/0=UNDEFINED

therefore 0/0 = UNDEFINED!! 

*Drops mic*

Thank You so much!!!!! :D 

\((c - 4d)^3 \)

\(=(c)^3+3(c)^2(-4d)+3(c)(-4d)^2+(-4d)^3\)

\(=c^3-12c^2d+48cd^2-64d^3\)

the error in the problem is that it has no equasions so we cant see wether the value increases or decreases or even how much

http://web2.0calc.com/questions/in-a-math-class-the-quadratic-x-2-10x-20-is-written-on-the-board-each-student-goes-to-the-board-and-increases-or-decreases-either-the-linear-or

it is Infinity

\(3 sec^2 (x) - 2\sqrt{3} tan (x) - 6 = 0\)

Using the identity sec^2(x) = 1+tan^2(x)

\(3(1+tan^2(x)) - 2\sqrt{3} tan (x) - 6 = 0\)

\(3tan^2(x) - 2\sqrt{3} tan (x) - 3 = 0\)

\(3tan^2(x) - 2\sqrt{3} tan (x) - 3 = 0\)

\((3tan^2(x)+\sqrt{3})(tan^2(x)-\sqrt{3})=0\)

\(tan(x)=\sqrt{-\sqrt{3}/3}\)

\(no \space solution\)

\(tan(x)=\sqrt[4]{3}\)

\(x=52.8°\space or \space 233°\)

In order to simplify the radical you must break the radicand up into a product of known factors.

\(\sqrt{52}\)

\(\sqrt{4*13}\)

\(2\sqrt{13}\)

\(\sqrt{5/3} = 1.2909944487358056\)

If you think about how this would expand, x^99 can only be created when 99 xs multiply, times a constant.

Because there are 100 different constants (-1 to -100), the coefficent will be the sum of an arithmetic sequence.

\(-1\times x^{99}-2\times x^{99}-3\times x^{99}-...-100\times x^{99}\)

\(S_{100}=\frac{100}{2}(-1-100)\)

\(S_{100}=-5050\)

Coefficient will be -5050.

Let w = number of 1 cent coins, x = number of 5 cent coins, y = number of 10 cent coins, and z = number of 25 cent coins.

We know two things.

\(0.01w+0.05x+0.1y+0.25z=175\)

\(w+x+y+z=3576\)

Let's eliminate w because we can.

\(0.01(3576-x-y-z)+0.05x+0.1y+0.25z=175\)

\(0.04x+0.09y+0.24z=139.24\)

There will be more than one solution for this problem. Let's settle for finding just one of them by saying z=0 and y=0.

\(0.04x=139.24\)

\(x=3481\)

\(w+3481=3576\)

\(w=95\)

One solution to this problem would be 95 one cent coins, 3481 five cent coins 0 ten cent coins, 0 twenty-five cent coins.

jgcfttutdktudkugfuftjfjfhjgghvhgzvxjhuvzhxjvhjvhjfvhjhjzhvjasghfjkzgdfahjlvhgjgUSHCc

Impulse is the change in momentum. Impulse force is the average force which caused the change in momentum.

Do you have any other instruction on what you must do? I'm not exactly sure what that question is asking.

Oh is that how you do it when i dosnt equal one i thought you had to go by 8ths. that explains a lot thank you so much