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Hunter-Best [27]
3 years ago
9

24° 59' 60" is equivalent to how many degrees.

Mathematics
1 answer:
Lina20 [59]3 years ago
5 0
This question requires you to covert minutes and seconds to degrees
In the question we have 59 minutes and 60 seconds that needs to be converted.
1°=60 minutes
59 minutes = 59÷60
  =0.983333°
60 seconds = 1 minute 
1 minute  = 0.0166667°

So, <span>24° 59' 60" will be equal to
</span>

24°+0.983333°+0.0166667°= 24.9999997°

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OleMash [197]
<span>The solution to the equation 2/3 A= -24 is the coordinate of point A.

2/3 A = -24
A = -24 / 2/3
A = -24 * 3/2
A = -72/2
A = -36

The solution to the equation 20=-b/0.5 is the coordinate of point B

20 = -b/0.5
20 * 0.5 = -b
10 = -b
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A = -36 and B = -10

The distance between the two letters is 26 units. </span>
4 0
3 years ago
Solve for 1/3+a=5/3<br><br> its fractions not divide
Roman55 [17]
I believe you want to solve for a so the first thing is to isolate it. Multiply both sides by 1/3 to leave a alone on the left. you have to do the same to the other side so you get 5/3 x1/3 which equals 5/9

7 0
3 years ago
What is five to the power zero mutiply by five to the power two​
erica [24]

Answer:

25

Step-by-step explanation:

I understand this as 5^0 * 5^2. This is equal to 1 * 25 = 25.

3 0
3 years ago
What is -536/4 as a mixed number?
solong [7]

Answer:

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We cannot make a "mixed number" because -536-4 can already be divided...

--

As I like to keep my answers short, I hope you have a wonderful day!

8 0
3 years ago
A relative maximum of the function y = ln(x)/x is:
dezoksy [38]
Take the deritivive
remember
the deritivive of f(x)/g(x)=(f'(x)g(x)-g'(x)f(x))/(g(x)^2)
so
deritiveive is ln(x)/x is
remember that derivitive of lnx is 1/x
so

(1/x*x-1lnx)/(x^2)=(1-ln(x))/(x^2)
the max occurs where the value is 0
(1-ln(x))/(x^2)=0
times x^2 both sides
1-lnx=0
add lnx both sides
1=lnx
e^1=x
e=x
see if dats a max or min
at e/2, the slope is positive
at 3e/2, the slope is negative
changes from positive to negative at x=e

that means it's a max

max at x=e
I realize I didn't find the max point, so

sub back
ln(x)/x
ln(e)/e
1/e
the value of the max would be 1/e occuring where x=e

4th option is answer (1/e) because that is the value of the maximum (which happens at x=e)
4 0
4 years ago
Read 2 more answers
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