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Gwar [14]
3 years ago
6

animated episodes is 24 minutes long,and each movie is about 2 hours long how many days would it take a superfan to watch every

episode and movie without interruption?
Mathematics
1 answer:
ra1l [238]3 years ago
6 0
= 24mins * 726
= 17424 mins
= 290.4 hours
= 12.1 days
and
= 2 hours * 13
= 26 hours
= 1.08 days

= 13.18 days
So I'll say bout 17 days because you need sleep and food. Let's not forget the food
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If they are going 12 miles per 1/3 hour . What is the average speed per hour in miles
jasenka [17]

Answer:

12 miles per (1/3) hour equals

36 miles per hour

Step-by-step explanation:

3 0
3 years ago
X-4y=-21<br> 8y-x=45<br> Solve the system <br> (X,y)=
meriva

Answer:

\displaystyle (3, 6)

Step-by-step explanation:

{x -4y = −21

{8y - x = 45

_________

\displaystyle \frac{4y}{4} = \frac{24}{4} \\ \\

\displaystyle y = 6[Plug this back into both equations above to get the x-coordinate of 3]; \displaystyle 3 = x

I am joyous to assist you anytime.

6 0
3 years ago
Why is it important to use the order of operations to evaluate algebraic experssions?
snow_tiger [21]
If you don’t your answer will not be correct also when you use them it helps you find the correct answer
7 0
2 years ago
HELP PLEASSSE FOR 15 POINTS
blagie [28]

50x+40=y for doors galore

40x+60=y for g&h

I can't graph here sorry but hopefully you know how that works

9. 40x+60=50x+40

-40

40x+20=50x

-40x

10x=20

x=2

10. Doors galore because 1 hours equates to 90 while g&h is 100 and so 90>100 then Doors galore is cheaper

thank you & if this helped pls don't forget to give brainiest

6 0
2 years ago
How do I solve for x here? Use the properties of logarithms to find a value for x. Assume a,b, and M are constants.
Leona [35]

Yes, you're right! The first step is rewriting the equation as

\ln(a) + \ln(b^x) = M

Subtract \ln(a) from both sides:

\ln(b^x) = M-\ln(a)

Use the property \ln(a^b) = b\ln(a) to rewrite the equation as

x\ln(b) = M-\ln(a)

Divide both sides by \ln(b)

x = \dfrac{M-\ln(a)}{\ln(b)}

Alternative strategy:

Consider both sides as exponents of e:

e^{\ln(ab^x)} = e^M

Use e^{\ln(x)} = x to write

ab^x = e^M

Divide both sides by a:

b^x = \dfrac{e^M}{a}

Consider the logarithm base b of both sides:

x = \log_b\left(\dfrac{e^M}{a}\right)

The two numbers are the same: you can check it using the rule for changing the base of logarithms

7 0
3 years ago
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