At a small zoo, 30% of the animals are reptiles. If there are 135 reptiles, how many total animals are at the zoo?

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Annisa wrote an expression that represents“the product of 6.2 and the sum of 3c and 8.” What are the factors of the expression?
Need help please ASAP ! The options for the first blank is A.close B.open price C.volume the options for second blank is A.day B.month
Find the limit of the function by using direct substitution. limit as x approaches zero of quantity x squared plus eleven.
Circletowns limits forms perfect circular shape it has a population of 20,000 and a population density of 480 people per square kilometers

If there are 5 fish and 1 of the dies how many are left ​

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There are 4 living fish, but unless the dead one was taken from the tank, there are still 5 fish in the tank.

Given the following function , find f(-2) ,f (0) and f(2) F(X)=-3x-3 F(-2) = help me please i don't understand

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Answer:

\large{f(-2)=3\n\nf(0)=-3\n\nf(2)=-9}

Step-by-step explanation:

f(x)=-3x-3\n\nf(-2)\to\text{put x = -2 to the equation of the function}\ f(x):\n\nf(-2)=-3(-2)-3=6-3=3\n-------------------------\nf(0)\to\text{put x = 0 to the equation of the function}\ f(x):\n\nf(0)=-3(0)-3=0-3=-3\n------------------------\nf(2)\to\text{put x = 2 to the equation of the function}\ f(x):\n\nf(2)=-3(2)-3=-6-3=-9

After writing a $800 check to pay a bill, a student had a balance of $350 in his account. How muchdid he have in the account before he wrote the check?
a) Let X = his balance before writing the check. Write the equation you would use to solve this
problem.

Answers

The equation to solve the problem is X  - $800 = $350. And the amount in his account before he wrote the check is $1150.

What is an equation?

An equation is formed when two equal expressions are equated together with the help of an equal sign '='.

Given that after writing an $800 check to pay a bill, a student had a balance of $350in his account.

We need to find out how much did he have in the account before he wrote the check.

The amount of the check = $800

The amount the student has in balance = $350

The amount the student had before he wrote the check.

Let X be the amount the student had before the check.

Now,

X  - $800 = $350

X - 800 = 350 is our equation to find the amount the student has before the check.

The value of X can be written as,

We have,

X  - $800 = $350

Add $800 on both sides

X = $350 + $800

X = $1150

Hence, the equation to solve the problem is X  - $800 = $350. And the amount in his account before he wrote the check is $1150

Learn more about Equation here:

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Answer:

x=800+350

Step-by-step explanation:

The money spent plus the money he has left would equal the money he had in the first place.

Find a solution to the following initial-value problem: dy dx = y(y − 2)e x , y (0) = 1.

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This equation is separable, as

(\mathrm dy)/(\mathrm dx)=y(y-2)e^x\implies(\mathrm dy)/(y(y-2))=e^x\,\mathrm dx

Integrate both sides; on the left, expand the fraction as

\frac1{y(y-2)}=\frac12\left(\frac1{y-2}-\frac1y\right)

Then

\displaystyle\int(\mathrm dy)/(y(y-2))=\int e^x\,\mathrm dx\implies\frac12(\ln|y-2|-\ln|y|)=e^x+C

\implies\frac12\ln\left|\frac{y-2}y\right|=e^x+C

Since y(0)=1, we get

\frac12\ln\left|\frac{1-2}1\right|=e^0+C\implies C=-1

so that the particular solution is

\frac12\ln\left|\frac{y-2}y\right|=e^x-1\implies\boxed{y=\frac2{1-e^(2e^x-2)}}

1 is 25% of what number?​

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Answer:

25% of 4 is 1.

Step-by-step explanation:

100% of 4 is 4, therefore 25 percent of 4 equals 1.

Rewrite 3/11 amd 1/4 so they have a common denominator

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Hello!

Answer:

\Large \boxed{\sf (12)/(44) ~~ and~~ (11)/(44) }

Step-by-step explanation:

We want that the fractions 3/11 and 1/4 have a common denominator.

Let's find the LCM (least common multiple) of 4 and 11:

\text{\sf Multiples of 4:}~~ \sf 4, 8, 12, 16, 20, 24, 28, 32, 36, 40, \boxed{\sf 44}, 48\n\n\text{\sf Multiples of 11:} ~~ \sf 11, 22, 33, \boxed{\sf 44}, 55, 66, 77, 88, 99, 110

So the LCM of 4 and 11 is 44.

Convert fractions over 44:

\sf (3)/(11) = (3 * 4 )/(11 * 4) = \boxed{\sf (12)/(44)}

\sf (1)/(4) = (1 * 11 )/(4 * 11) = \boxed{\sf (11)/(44)}