🧮 algebra

1. The problem is to simplify the expression $10 - \frac{}{ }$, which is incomplete as the numerator and denominator of the fraction are missing. 2. To simplify an expression invol

1. Two numbers whose sum is zero - This describes **Additive Inverse** because additive inverses are pairs of numbers that add up to zero.

1. **State the problem:** Solve the equation for $t$ given by $$10 - 3t = 3t + 2.$$ 2. **Write the formula and rules:** To solve for $t$, we want to isolate $t$ on one side of the

1. The problem is to match each description with the correct mathematical term from the given list. 2. We analyze each description and find the corresponding term:

1. **State the problem:** Simplify the expanded form of $(x - 4y)^5$. 2. **Recall the expanded form:**

1. **State the problem:** Expand and simplify the expression $$(x - 4y)^5$$ using the binomial theorem. 2. **Formula:** The binomial theorem states:

1. Vamos fatorar completamente a expressão dada: $ (2x + 1)^7 + 4x(x + 1) + 2 $. 2. Primeiro, observe que $ (2x + 1)^7 $ é um termo elevado a uma potência ímpar, e os outros termos

1. O problema pede para transformar a expressão $ (2x + 1)^7 + 4x(x+1) + 2 $ em uma equação do segundo grau. 2. Note que $ (2x + 1)^7 $ é um polinômio de grau 7, que não pode ser r

1. The problem is to show how to graph the answer to a math problem. 2. To graph a function, you first need the function's equation.

1. O problema é fatorar e deixar em forma de equação do segundo grau. 2. A forma geral de uma equação do segundo grau é $$ax^2 + bx + c = 0$$, onde $a$, $b$ e $c$ são números reais

1. **State the problem:** Graph the inequality $y > x + 2$. 2. **Understand the boundary line:** The boundary line is given by the equation $y = x + 2$.

1. **Planteamiento del problema:** Factorizar completamente la expresión $$ (2x + 1)^7 + 4x(x+1) + 2 $$. 2. **Observamos la expresión:** Tiene un término elevado a la séptima poten

1. **State the problem:** Tony needs to watch the class for 12 minutes and Jan needs to watch the class for 8 minutes. The class needs to be watched for 20 minutes each day. We wan

1. The problem asks for the value of the function $f(x)$ at $x = -1$ based on the given table. 2. The table shows pairs of $x$ and $f(x)$ values:

1. **State the problem:** We are given a function $f(x)$ with roots at $x = -2.5$, $x = -0.75$, and $x = 0.75$, a peak at $(0, 2)$, and a minimum at approximately $(-1.9, -5.7)$. W

1. O resumo é sobre álgebra básica e resolução de equações. 2. Álgebra envolve manipular expressões e resolver equações para encontrar valores desconhecidos.

1. The problem states that Marc’s family plans to drive a total distance of 150 miles at an average speed of 30 miles per hour. 2. Marc creates the expression $$150 - 30h$$ where $

1. The problem is to expand and simplify the expression $$(x - 4y)^5$$ using the binomial theorem. 2. The binomial theorem states that for any positive integer $n$:

1. **State the problem:** Expand and simplify the expression $$(x - 4y)^5$$ using the binomial theorem. 2. **Recall the binomial theorem formula:**

1. **State the problem:** Expand and simplify the expression $$(x - 4y)^5$$ using the binomial theorem. 2. **Recall the binomial theorem formula:**

1. The problem is to simplify the given expression. 2. To simplify an expression, we combine like terms, factor where possible, and reduce fractions.