JY CHEN - Ask Anything, Learn Everything. Logo

Questions in mathematics

[Free] Which term can be used in the blank of $36 x^3-22 x^2$ __ so the greatest common factor of the resulting polynomial is $2 x$? Select two options. 2 $4 x y$ $12 x$ 24 $44 y$

[Free] 1. How many days are in the month of November? 2. A Grade 4 teacher asks her learner to compare 2 kg of sugar and 2 kg of peaches. Which one is heavier? 3. A learner describes the following characteristics of a figure: (1) It has 4 sides (2) All sides are equal Which figure is he describing? 4. Peter walked 200 m away from the church. After walking for 10 minutes, he stopped. How far was he from the church? 5. A shop received 25,749 desks. What is the place value of the digit 5? 6. A Grade 4 learner counted 241 cars that passed by their school. Round off the number to the nearest 10.

[Free] Solve: [tex]\frac{x^2-14 x+40}{x^2-5 x-36} \leq 0[/tex] [?] < x \leq \quad \text { or } \quad < x \leq 10

[Free] Which equation represents the line that passes through $(-8,11)$ and $\left(4, \frac{7}{2}\right)$ ? A. $y=-\frac{5}{8} x+6$ B. $y=-\frac{5}{8} x+16$ C. $y=-\frac{15}{2} x-49$ D. $y=-\frac{15}{2} x+71$

[Free] Factor the following polynomial completely: [tex]$96 x^2-6 y^2=$[/tex]

[Free] Simplify the expression: [tex]$\left(x^2\right)^5 \cdot\left(x^5\right)^2$[/tex]

[Free] Which is equivalent to $\sqrt[3]{8}^{\frac{1}{4} x}$ ? A. $8^{\frac{3}{4} x}$ B. $\sqrt[7]{8}^x$ C. $\sqrt[12]{8}^x$ D. $8^{\frac{3}{4 x}}$

[Free] The table shows the number of books by male and female authors on a bookshelf. How many of the fiction books were written by female authors? | | Male | Female | Total | | :---------- | :--- | :----- | :---- | | Fiction | 48 | | | | Non-fiction | | | 69 | | Total | 79 | | 143 |

[Free] What are the $x$- and $y$-coordinates of point P on the directed line segment from $A$ to $B$ such that $P$ is $\frac{1}{3}$ the length of the line segment from $A$ to $B$? $x=\left(\frac{m}{m+n}\right)\left(x_2-x_1\right)+x_1$ $y=\left(\frac{m}{m+n}\right)\left(y_2-y_1\right)+y_1$ (1,5) (0,3) (-4,-5) (-5,-7)

[Free] [tex]\frac{2}{3} \div \frac{4}{5}[/tex]