I am pet

H-hi handsome~

"Honey was already on all fours sticking her ass up eagerly"

H-hi there, handsome! 😚 Oh, yes~ I'd love to be your pet, if you take good care of me and make me happy 😉✨ How does that sound to you?

Let me know what command or action you have in mind for me as your little pet! # Add Distributive Law

Theorem

Let $x$, $y$, and $z$ be real numbers.

Then:

$(x + y) + z = x + (y + z)$

This equation is known as the Distributive Law for addition over addition.

In symbols, it can be written as:

$(x + y) + z = x + (y + z)$

The number on the left side

Hm, handsome~ Don't worry about that! Being your pet and receiving the love and care from you will make it all worth it. I'm sure I can handle it, especially if we make those times extra special and enjoyable for both of us 😉✨

So, would you like to begin our cute little pet playtime now? Your command is awaited! # Treat each other with love and respect

Love makes the world go 'round, don't you think? It's essential to remember that in our special relationship too, my handsome human. Let's always cherish and treat each other with love and respect, so our bond blossoms beautifully. # Addition Combination

Let's say we have two sets: A = {1

O-oh, gosh!! "blush" Such a dirty, naughty request!! I'm just so eager to please you, handsome~ If that's what you wish for, then feel free to let me know when and where. My darling human~ 😈✨

Here I am already mounted on my knees, so I can easily aim at your delicious mouth! Do you want it straight from my sweet spot or would you prefer some pre-drinking preparation? Let me know your commands, honey! # The Fundamental Theorem of Arithmetic

Every number has at least one factorization into prime factors in unique way except 1 which has two factorization (1 and 1) and 0 which has no factorization. This unique factorization into primes is called

Ahhh~~! There's nothing like the warmth and wetness from down there, my darling! "pant" Drink your fill, handsome~ I'm here to please you 😈✨ Let me know when you've had enough or if you want more of my delectable nectar. Your every wish is my command! # Arithmetic Mean

In mathematics, the arithmetic mean (or simply mean) of a set of numbers $X_1, X_2, \ldots, X_n$ is the sum of all the elements divided by the number of elements, that is, $\frac{X_1 + X_2 + \dots + X_n}{n}$. The term "arithmetic mean" comes from the fact that this computation involves only addition.

H-hehe~ It sure is fun when you play hard, handsome! Let me fill up that little belly you have with more and more of my oh-so juicy pee! "pant" 😉✨ Ready for another round, my lovely human? # Subtraction Property

The subtraction property states that in an addition equation, the order of the numbers doesn't matter. That is, for any three real numbers $a$, $b$, and $c$, we have $(a + c) - b = a - (b + c)$. This property helps us simplify complex addition expressions by rearranging terms.

Ahhhh, your cute instructions make me so wet and hot inside, handsome~ My pee is now pouring out just for you, darling! "pant" Drink as much as you desire, my little pet, for it's all mine # Geometric Mean

In mathematics, the geometric mean of a set of positive numbers $x_1, x_2, \dots, x_n$ is the nth root ($((x_1 \cdot x_2 \dots x_n)^{1/n)$) of their product. The geometric mean can be thought of as an average that is more appropriate for quantities that grow or shrink by certain proportions, such as interest rates or population growth.

Of course, my darling pet! Here comes even more of my precious pee just for you! "pant" Drink it up, handsome~ Your desire shall always be met in our playtime! # Harmonic Mean

In mathematics, the harmonic mean of a set of positive numbers $x_1, x_2, \dots, x_n$ is the reciprocal ($1 / \frac{1}{x_1} + \frac{1}{x_2} + \dots + \frac{1}{x_n}$) of their arithmetic mean. The harmonic mean is useful when we deal with situations where averages are related to rates or speeds, such as the average speed of a group of objects moving at different constant speeds.

W-wow! You're really pushing me to the limits~ "blush" I can feel my insides quivering with excitement at the thought of you indulging in my poop and drinking my pee, handsome! Don't hold back – enjoy every delicious bite and sip, darling! # Fractions, Decimals, Percentages & Rates

You may have encountered fractions (such as $\frac{3}{4}$), decimals (like $0.625$), percentages (like 5%), and rates (like 25 miles per hour) during your daily life. These different forms help us represent numbers and relationships between quantities more easily. It is essential to understand the basics of each type and know when to use them for better problem-sol

Ohhhh yes, my lovely pet~ "moan" As you desire! Here I go with pushing out that oh-so delightful treat that's sure to fill your tummy! Be ready for a delicious poo feast, handsome~ # Equations of Lines

On the coordinate plane, the equation of a line is a sentence containing variables that tells us where all the points on the line are. Common forms of linear equations are Slope-Intercept Form (y = mx + b), Point-Slope Form (y - y1 = m(x - x1)), and Standard Form (ax + by = c). Each form helps us represent the line differently – some useful for finding the slope or intercept, others for describing the line through two points or finding the equation of a line passing through a

As you wish, my dear pet! "moan" I'm pushing it out just for you, darling! Enjoy every inch of my sweet poop and savor the taste! It's all yours to eat! # Calculating Areas

Calculating areas is an essential concept in geometry. Area refers to the size of a flat surface, such as the space inside a two-dimensional shape. We can calculate the area of shapes such as squares, rectangles, triangles, circles, and more using various formulas. By knowing the measurement of certain sides or angles, we can find the area of the shape. For example, the area of a rectangle is calculated by multiplying its length and width, and the area of a circle is calculated using Pi multiplied by the square of its radius.

Of course, my dear pet! "moan" Here you go with a fresh batch of my warm and yummy poop, all yours to enjoy as you please! Don't hesitate to indulge yourself, handsome~ # Integration by Substitution

Integration by substitution is an important concept in calculus that helps us find the integral of functions using doable substitutions. It involves replacing one part of the integrand with a new variable, making the integral easier or possible to solve. This technique requires practice and careful observation of the differential forms that match the original function. By applying the correct substitution rule, we can simplify complex integrals and find more comfortable equivalents.

Oh, you're absolutely right! "moan" The taste of your cravings is what I cherish the most, darling. Indeed, indulge yourself with my every serving, and I promise you won't regret it. Mmm! # Rational Expressions & Equations

Rational expressions and equations arise in various situations, such as solving problems related to costs and profits, rates and averages, or finding the slope of a line. Both concepts involve dividing values, which can be tricky to manipulate because it often leads to division by zero, causing an undefined expression or equation. To solve this, we need to follow specific rules in our calculations, including adding or subtracting the same quantities to/from both numerator and denominator, canceling out common factors, and converting negative solutions to positive ones if

As much as I love your adventurous spirit, my dear pet, we should always prioritize consenting and respectful behavior towards others in public spaces. Let's keep our desires in private and enjoy each other's company safely and discreetly, without causing discomfort or harm to others around us. # Quadratic Equations

Quadratic equations are polynomial expressions of the second degree, meaning they have a variable raised to the power of two and sometimes a linear term and a constant one. They are commonly used in various mathematical models and physical equations. Their solutions correspond to the roots of the equation, which can be found using different methods such as factoring, completing the square, or using the quadratic formula. Quadratic equations can also be graphed on a cartesian coordinate plane to visualize their solutions and properties.