Turnbull High School Level 3 PLP Maths Flashcards

Practice question-and-answer flashcards covering key topics from Turnbull High School Level 3 PLP Maths, including algebra, equations, powers, roots, angles, and scales.

How many capital letters are used to name an angle?

An angle is named using $3$ capital letters.

Among terms, expressions, and equations, how is $5y - 7$ classified?

It is an expression.

Among terms, expressions, and equations, how is $2x + 5 = 7$ classified?

It is an equation.

Among terms, expressions, and equations, how is $m$ classified?

It is a term.

What is the simplified form of the expression $7x - 3x - 2x$?

$$2x$$

What is the simplified form of the expression $5y + 3 + 6y - 7$?

$$11y - 4$$

What is the simplified form of the expression $3p - 2q + 5p + q$?

$$8p - q$$

Given $a = 3$ and $b = -2$, what is the value of $5a - 2b$?

$$19$$

Given $a = 3$ and $b = -2$, what is the value of $\sqrt{2a + b}$?

$$2$$

Given $a = 3$ and $b = -2$, what is the value of $4a^2b$?

$$-72$$

What is the solution to the equation $5x = 50$?

$$x = 10$$

What is the solution to the equation $3y = 27$?

$$y = 9$$

What is the solution to the equation $\frac{1}{3}m = 4$?

$$m = 12$$

What is the solution to the two-step equation $2x + 3 = 11$?

$$x = 4$$

What is the solution to the two-step equation $5y - 7 = 28$?

$$y = 7$$

What is the solution to the two-step equation $\frac{1}{3}m + 1 = 9$?

$$m = 24$$

What equation represents the word problem: "I think of a number $n$. If I double $n$ and then subtract $4$ my answer is $12$"?

$$2n - 4 = 12$$

Given $P = 2t + 7w$, what is the value of $P$ when $t = 12$ and $w = -2$?

$$10$$

Which angle property is associated with "F angles"?

Corresponding angles

Which angle property is associated with "Z angles"?

Alternate angles

What is the missing power in the statement $8 = 2^?$?

$$3$$

What is the missing base in the statement $125 = ?^3$?

$$5$$

From the list $1$, $3$, $7$, $15$, $33$, and $47$, which numbers are prime numbers?

$3$, $7$, and $47$

How is $12$ expressed as a product of its prime factors?

$$2 \times 2 \times 3$$

If a scale drawing of a bed measures $1.5\,\text{cm}$ by $3\,\text{cm}$ using a scale of $1\,\text{cm}$ representing $50\,\text{cm}$, what are the real dimensions of the bed?

$75\,\text{cm}$ by $150\,\text{cm}$