🧮 algebra

1. The problem asks us to identify which ratios are equivalent to $12:15$. 2. First, simplify the ratio $12:15$ by dividing both terms by their greatest common divisor (GCD). The G

1. The problem is to find which ratios are equivalent to $7:35$. 2. First, simplify the ratio $7:35$ by dividing both terms by their greatest common divisor, which is 7:

1. The problem asks us to find which ratios are equivalent to $12:7$. 2. Two ratios are equivalent if their fractions are equal, so we check if $\frac{12}{7} = \frac{a}{b}$ for eac

1. **State the problem:** We need to find which ratios are equivalent to the ratio $56:21$. 2. **Simplify the given ratio:** Simplify $56:21$ by dividing both terms by their greate

1. **State the problem:** Solve the equation $$(27 \cdot 3^x)^x = 27^x \cdot 3^{\frac{1}{x}}.$$\n\n2. **Rewrite the bases in terms of 3:** Note that $27 = 3^3$, so substitute to ge

1. The problem asks us to find which ratios are equivalent to 18:3. 2. First, simplify the ratio 18:3 by dividing both terms by their greatest common divisor, which is 3.

1. The problem asks us to identify which ratios are equivalent to $1:7$. 2. Two ratios $a:b$ and $c:d$ are equivalent if $\frac{a}{b} = \frac{c}{d}$.

1. The problem asks to select all ratios equivalent to $5:15$. 2. First, simplify the ratio $5:15$ by dividing both terms by their greatest common divisor (GCD), which is 5.

1. **State the problem:** Solve the equation $$(27 \cdot 3^x)^x = 27^x \cdot 3^{\frac{1}{x}}.$$\n\n2. **Rewrite the bases in terms of 3:** Note that $27 = 3^3$, so substitute to ge

1. Stating the problem: Solve the equation $$(27 \cdot 3^x)^x = 27^x \cdot 3^{\frac{1}{4}}$$ for $x$. 2. Rewrite the bases as powers of 3 since $27 = 3^3$:

1. The problem asks us to find which ratios are equivalent to $8:14$. 2. First, simplify the ratio $8:14$ by dividing both terms by their greatest common divisor (GCD), which is 2:

1. The problem is to determine which ratios are equivalent to $7:9$. 2. Two ratios $a:b$ and $c:d$ are equivalent if $\frac{a}{b} = \frac{c}{d}$.

1. The problem asks to find which ratios are equivalent to $4:21$. 2. Two ratios are equivalent if their fractions are equal, i.e., $\frac{a}{b} = \frac{c}{d}$.

1. The problem asks to select all ratios equivalent to 10:5. 2. First, simplify the ratio 10:5 by dividing both terms by their greatest common divisor (GCD), which is 5.

1. The problem asks us to find which ratios are equivalent to $11:3$. 2. Two ratios $a:b$ and $c:d$ are equivalent if $\frac{a}{b} = \frac{c}{d}$.

1. The problem asks to identify which ratios are equivalent to $7:2$. 2. Two ratios are equivalent if their fractions are equal. Convert each ratio to a fraction:

1. The problem asks us to find which ratios are equivalent to $5:4$. 2. Two ratios $a:b$ and $c:d$ are equivalent if $\frac{a}{b} = \frac{c}{d}$.

1. **State the problem:** We need to identify which ratios among 6:15, 25:10, and 12:30 are equivalent to the ratio 2:5. 2. **Understand equivalent ratios:** Two ratios $a:b$ and $

1. **State the problem:** We have a bus fare initially at 5.50 per person, transporting 800 people daily. For every decrease of 0.05 in fare, 10 more people ride the bus. We define

1. Tentukan hasil penjumlah **a. Hitung $\frac{1}{3} + \frac{6}{7}$**

1. Planteamos el problema: Resolver la ecuación $$\left| \begin{matrix} 5 & -1 \\ 2 & x \end{matrix} \right| + 3 \left| \begin{matrix} 8 & 1 \\ 1 & x \end{matrix} \right| = 28$$