🧮 algebra

1. The problem asks to find the value of the expression $s + t$ given $s = 3$ and $t = 5$. 2. The formula to use is simple addition: $$s + t$$

1. **State the problem:** We need to find the value of the expression $j \times k \times 2 \times 2$ given $j=2$ and $k=2$. 2. **Write the expression with given values:** Substitut

1. We are asked to solve the division problem $\frac{8}{9} \div \frac{4}{15}$. 2. The formula for dividing fractions is:

1. Rozwiążmy pierwsze zadanie: $\frac{3\sqrt{75} - 2\sqrt{12}}{11\sqrt{3}}$. 2. Najpierw uprośćmy pierwiastki:

1. **State the problem:** Simplify the expression $$\frac{0.1^{0.4} \cdot 0.2^{0.3} \cdot 0.3^{0.2} \cdot 0.4^{0.1}}{0.5^{0.5} \cdot 0.3^{0.8}}$$. 2. **Rewrite the expression:** Gr

1. Problem: If ‘p’ and ‘q’ are natural numbers and ‘p’ is a multiple of ‘q’, find the HCF of ‘p’ and ‘q’. 2. Since p is a multiple of q, we can write $p = kq$ for some natural numb

1. **State the problem:** Simplify the expression $30 - \frac{5}{15} + 3$. 2. **Recall the order of operations:** Perform division before addition and subtraction.

1. **State the problem:** Simplify the expression $\frac{60}{30} + 5 + 2$. 2. **Apply the order of operations:** Division comes before addition.

1. Resolver la ecuación: $x - (2x + 1) = 8 - (3x + 3)$. 2. Primero, eliminamos los paréntesis aplicando la propiedad distributiva:

1. The problem is to simplify the expression $\frac{30}{5} \div 2$. 2. Recall that division of fractions or numbers can be rewritten as multiplication by the reciprocal: $a \div b

1. **State the problem:** Simplify the expression $30/6-(3+2)$.\n\n2. **Apply the order of operations (PEMDAS/BODMAS):** Parentheses first, then division, then subtraction.\n\n3. *

1. **State the problem:** Simplify the expression $30 - \frac{5}{15} + 3$. 2. **Recall the order of operations:** Perform division before addition and subtraction.

1. **State the problem:** Simplify the expression $\frac{30}{5 + \frac{15}{3}}$. 2. **Recall the order of operations:** Always perform operations inside parentheses first, then div

1. El problema es factorizar una expresión algebraica dada. 2. Para factorizar, buscamos factores comunes o aplicamos fórmulas de factorización conocidas.

1. The problem asks to graph the inequalities: $$0 \leq y < 3.5$$

1. Stating the problem: Solve the equation $4x - 2x = x5$ for $x$. 2. Simplify the left side by combining like terms:

1. The problem is to find the product of $-7$ and $-9$. 2. The formula for multiplication is simply multiplying the two numbers: $a \times b$.

1. The problem is to find the product of $-1$ and $-2$. 2. The rule for multiplying integers states that the product of two numbers with the same sign is positive.

1. **State the problem:** Solve the inequality $12 - |2x| > 4$. 2. **Recall the properties:** The absolute value $|a|$ is always non-negative, and $|2x| = 2|x|$.

1. **Stel het probleem vast:** Los de irrationale vergelijking $$\sqrt{x + 4} + 2 = \sqrt{11 - x}$$ op. 2. **Schrijf de vergelijking op:** $$\sqrt{x + 4} + 2 = \sqrt{11 - x}$$

1. **State the problem:** Solve the inequality $|3|9 - 6x|| < 45$ for $x$. 2. **Simplify the expression inside the absolute value:**