<h2>A) Wrong</h2><h2>B) Wrong</h2><h2>C) Right </h2><h2>D) Right</h2><h2>C and D is right because when you solve the problem it ends up as - 12 - 6f. </h2><h2>But to me it is mostly C. </h2><h2>I hope this helps. </h2><h2>I tried my best </h2><h2><u>Have a great dayyyy!!! :) </u></h2>
i can not give the answer unless you still cannot find it after these steps but I have steps that might help
1. Set the matrix (must be square).
2. Reduce this matrix to row echelon form using elementary row operations so that all the elements below diagonal are zero.
3. Multiply the main diagonal elements of the matrix - determinant is calculated.
<span><span><span>8a</span>c</span>+<span>12b</span></span>+<span>4 is what i get
</span>
Answer:
sin(x)
- cos(x)
Step-by-step explanation:
The derivative for f(x) up to 4 terms is
f(x) = cos(x)
f'(x) = - sin(x)
f''(x) = - cos(x)
f'''(x) = -(-sin(x))
f'''(x) = sin(x)
f''''(x) = cos(x)
What this is tell you is that you need to go to 4 differentiations before you get back to where you started from.
The next step is to find out how many groups of 4 there are in 119 differentiations, and, more importantly, what the remainder is.
So you have to go through 29 differentiations to get to 116 times you have differentiated (119/4 = 29)
There are 3 more differentiations you have to do which will be f'''(x) = sin(x)
The answer is 
===============
f(x) = sin(x)
f'(x) = cos(x)
f''(x) = -sin(x)
f'''(x) = -cos(x)
f''''(x) = sin(x)
The argument is going to be the same as you used above. 116 differentiations will get you back to sin(x). You need 3 more differentiations so f'''(x) = - cos(x)
Answer:
Yes, because the plot shows no apparent pattern