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Ksju [112]
3 years ago
8

1. Type an equation in the equation editor that uses 2 fractions with parentheses around one of them. Example:

/tex.z-dn.net/?f=%5Cfrac%7B2%7D%7B3%7D" id="TexFormula1" title="\frac{2}{3}" alt="\frac{2}{3}" align="absmiddle" class="latex-formula"> + (- \frac{1}{2}) = \frac{4}{6} - \frac{3}{6} = \frac{1}{6}
2. Type an expression that has two terms with exponents, and one with a square root. Example: 2^{3} + 9^{2} + \sqrt{16}

3. Type a compound inequality similar to the one below, but with different numbers. It should be set up the same, with all the symbols in the same places. (\frac{3}{5} )^{2} · ^{3} \sqrt{10} \leq x^{3} - 2x + 5 \leq \sqrt{\frac{1}{3}
Mathematics
1 answer:
avanturin [10]3 years ago
7 0

Answer:

i) \frac{3}{5} + (- \frac{1}{2}) = \frac{6}{10} - \frac{5}{10} = \frac{1}{10}    \Rightarrow \frac{3}{5} + (- \frac{1}{2}) = \frac{6}{10} - \frac{5}{10} = \frac{1}{10}

ii)4^{3} + 8^{2} + \sqrt{9}   \Rightarrow  4^{3} + 8^{2} + \sqrt{9}

iii) (\frac{4}{5})^{2}. \sqrt[3]{8} \leqx^{3} - 3x + 6 \leq \sqrt{\frac{1}{3}} \Rightarrow \hspace{0.2cm}    (\frac{4}{5})^{2}. \sqrt[3]{8} \leqx^{3} - 3x + 6 \leq \sqrt{\frac{1}{3}}

Step-by-step explanation:

i) \frac{3}{5} + (- \frac{1}{2}) = \frac{6}{10} - \frac{5}{10} = \frac{1}{10}    \Rightarrow \frac{3}{5} + (- \frac{1}{2}) = \frac{6}{10} - \frac{5}{10} = \frac{1}{10}

ii)4^{3} + 8^{2} + \sqrt{9}   \Rightarrow  4^{3} + 8^{2} + \sqrt{9}

iii) (\frac{4}{5})^{2}. \sqrt[3]{8} \leqx^{3} - 3x + 6 \leq \sqrt{\frac{1}{3}} \Rightarrow \hspace{0.2cm}    (\frac{4}{5})^{2}. \sqrt[3]{8} \leqx^{3} - 3x + 6 \leq \sqrt{\frac{1}{3}}

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Sketch the region enclosed by x+y2=12x+y2=12 and x+y=0x+y=0. Decide whether to integrate with respect to xx or yy, and then find
Paladinen [302]

Answer:

A = \frac{74}{3} -\frac{7}{2} +36 = \frac{127}{6} +36 = \frac{343}{6}

Step-by-step explanation:

For this case we have these two functions:

x+y^2 = 12   (1)

x+y=0   (2)

And as we can see we have the figure attached.

For this case we select the x axis in order to calculate the area.

If we solve y from equation (1) and (2) we got:

y = \pm \sqrt{12-x}

y = -x

Now we can solve for the intersection points:

\sqrt{12-x} = -\sqrt{12-x}

12-x = -12+x

2x=24 , x=12

\sqrt{12-x} =-x

12-x = x^2

x^2 +x -12=0

(x+4)*(x-3) =0

And the solutions are x =-4, x=3

So then we have in total 3 intersection point x=12, x=-4, x=3

And we can find the area between the two curves separating the total area like this:

\int_{-4}^3 |\sqrt{12-x} - (-x)| dx +\int_{3}^{12}|-\sqrt{12-x} -\sqrt{12-x}|dx

\int_{-4}^3 |\sqrt{12-x} + x| dx +\int_{3}^{12}|-2\sqrt{12-x}|dx

We can separate the integrals like this:

\int_{-4}^3 |\sqrt{12-x} dx +\int_{-4}^3 x +2\int_{3}^{12}\sqrt{12-x} dx

For this integral \int_{-4}^3 |\sqrt{12-x} dx we can use the u substitution with u = 12-x and after apply and solve the integral we got:

\int_{-4}^3 |\sqrt{12-x} dx =\frac{74}{3}

The other integral:

\int_{-4}^3 x dx = \frac{3^2 -(-4)^2}{2} =-\frac{7}{2}

And for the other integral:

2\int_{3}^{12}\sqrt{12-x} dx

We can use the same substitution u = 12-x and after replace and solve the integral we got:

2\int_{3}^{12}\sqrt{12-x} dx =36

So then the final area would be given adding the 3 results as following:

A = \frac{74}{3} -\frac{7}{2} +36 = \frac{127}{6} +36 = \frac{343}{6}

6 0
3 years ago
6
Juliette [100K]

Answer:

n = 12, q = 9

Step-by-step explanation:

The simultaneous equation that represents the expression is;

n + q = 21 .......... 1

0.05n + 0.25q = 2.85 ........ 2

Multiply equation 2 by 100 to have;

5n + 25q = 285

n + 5q = 57

____________________________________

n + 5q = 57

n + q = 21

Substract the resulting equations

5q-q = 57-21

4q = 36

q = 36/4

q = 9

Substitute q = 9 into eqn 1;

From 1; n+q = 21

n = 21-q

n = 21-9

n = 12

Hence she has 12 nickels and 9 quarters

3 0
2 years ago
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