TheXSquaredFactor

17000000000.0023 is 17 billion and twenty-three ten thousandths written out.

\(1\frac{1}{4}in=500mi\)

Let's set up a proportion to solve:

\(\frac{\frac{1}{4}}{100}=\frac{1\frac{1}{4}}{x}\)  Cross multiply and solve

\(\frac{1}{4}x=100*1\frac{1}{4}\)  Convert mixed fraction to an improper one

\(\frac{1}{4}x=\frac{100}{1}*\frac{5}{4}\)  Simplify the right side of the equation

\(\frac{1}{4}x=\frac{500}{4}\)  Multiply both sides by 4 to get rid of the pesky fractions

\(x=500\)

Therefore, if 1/4in=100mi, then 1 1/4in=500mi!

If you are looking for a definition, then I guess I can give you one:
 

Perimeter is the total length of the sides of a two-dimensional figure. 

17000000000.0023

12 is 15% of 80.

Setup a proportion. Setting up a proportion allows the calculation to be simpler arithmetically:

\(\frac{12}{x}=\frac{15}{100}\)Simplify the 15/100 by dividing the numerator and denominator by the GCF, 5.

\(\frac{12}{x}=\frac{3}{20}\)Cross multiply and solve for x

\(12*20=3x\)Simplify the left hand side of the equation

\(240=3x\) Divide by 3 on bioth sides to isolate x

\(80=x\)

\((2^2)^3*(10^3)^2=64000000\)

Let's break this problem down step by step. This is the original expression:

\((2^2)^3*(10^3)^2\)

Calculate what is in the parentheses first:
 

\(2^2=2*2=4\hspace{1cm}10^3=10*10*10=1000\)

Therefore, we have simplified to this point:
 

\((2^2)^3*(10^3)^2=4^3*1000^2\)

Calculate exponents before doing multiplication:

\(4^3=4*4*4=64\hspace{1cm}1000^2=1000*1000=1000000\)

We have simplified the equation to this now:

\((2^2)^3*(10^3)^2=4^3*1000^2=64*1000000\)

Finally, multiply 64 by a million and you get your answer:

\(64*1000000=64000000\)

\(40+70886653154=70886653194\)

\(20+54=74\)

x+5=6

First, solve for x by setting up the following equation:

\(x+2=3\)     Subtract 2 on both sides

\(x=1\)

Since we know that x=1, let's evaluate the expression x+5:

\(x+5\)     Substitute 1 for x

\(1+5\)

\(6\)

Therefore, x+5=6.

Thank you. I knew that the surface area equals the circumference of the base multiplied by the slant height and then add the area of the base. I didn't realize that I could setup an equation with that information, though...

\(\frac{1}{2}*8*4\) simplifies to \(16\).

\(\frac{1}{2}*8*4\)

Multiplying by 1/2 is the same as dividing by two. The rest should be fairly simple:

\(\frac{1}{2}*8*4=\frac{8*4}{2}=\frac{32}{2}=16\)

\(y=0\)    is the answer

Let's look at the original equation:
 

\(8+y=8-y\)

To solve this, we must isolate y. This means that we need to get the equation into y equals form. 

\(8+y=8-y\) Subtract 8 on both sides

If you subtract a number on one side of the equation, you must do that on the other, of course. When you subtract 8 on both sides, you are left with:

\(y=-y\)     Add y to both sides

\(y+y=0\)     Combine like terms

\(2y=0\)     Divide by 2 to isolate y

\(y=0\)

If you are ever unsure whether an answer is correct or not, plug the value you got back in the original equation:

\(8+0=8-0\)

\(8=8\)

This statement is true, so y=0 is the correct and the only correct value for y.