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Minchanka [31]
3 years ago
10

Wh/o wan/t to ch/at?

Mathematics
1 answer:
Inessa05 [86]3 years ago
6 0
Me sure ok what vtofneongorco
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a submarine was 1500 feet below sea level the captain gave me an order to come up 850 closer to the surface how far below sea le
frozen [14]
You would do -1500+850 to get -650.
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4 years ago
How do you do 6/ 6+12 x 180
yuradex [85]
6/6+ 12*180
= 1+ 2,160
= 2,161

The final answer is 2,161~
4 0
3 years ago
Uma is paid $12.25 for each chair she decorates. Last week she
Luda [366]

Answer:

$514.50

Step-by-step explanation:

7+4+2+8=21

$12.25x21=$514.50

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3 years ago
Hi how to solve this question n(n+1)2<br>; where n=9<br><br><br>​
Sindrei [870]

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Step-by-step explanation:

3 0
3 years ago
Read 2 more answers
Find where the slope of the curve is defined:<br> x^2y-xy^2=4
Natali [406]
You do the implcit differentation, then solve for y' and check where this is defined. 
In your case: Differentiate implicitly: 2xy + x²y' - y² - x*2yy' = 0 
Solve for y': y'(x²-2xy) +2xy - y² = 0 
y' = (2xy-y²) / (x²-2xy) 
Check where defined: y' is not defined if the denominator becomes zero, i.e. 
x² - 2xy = 0 x(x - 2y) = 0 
This has formal solutions x=0 and y=x/2. Now we check whether these values are possible for the initially given definition of y: 
0^2*y - 0*y^2 =? 4 0 =? 4 
This is impossible, hence the function is not defined for 0, and we can disregard this. 
x^2*(x/2) - x(x/2)^2 =? 4 x^3/2 - x^3/4 = 4 x^3/4 = 4 x^3=16 x^3 = 16 x = cubicroot(16) 
This is a possible value for y, so we have a point where y is defined, but not y'. 
The solution to all of it is hence D - { cubicroot(16) }, where D is the domain of y (which nobody has asked for in this example :-). 
(Actually, the check whether 0 is in D is superfluous: If you write as solution D - { 0, cubicroot(16) }, this is also correct - only it so happens that 0 is not in D, so the set difference cannot take it out of there ...). 
If someone asks for that D, you have to solve the definition for y and find that domain - I don't know of any [general] way to find the domain without solving for the explicit function). 
3 0
4 years ago
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