Let me extract the questions from the image and solve them for you:

Questions Extracted:

1. What is the measure of each interior angle of a regular pentagon?
2. In a parallelogram, adjacent angles are equal. Find the measure of all angles of this parallelogram. What is the name of this special parallelogram?
3. A line graph which is a whole unbroken line is called a ________ graph.
4. The standard form for $0.000064$ is _______.
5. Is it possible to have a quadrilateral in which all the angles are obtuse? Explain your answer.
6. The area of a rhombus is $120 \, \text{cm}^2$. If its one diagonal is $20 \, \text{cm}$, find the other diagonal.
7. What will be the side of a cube whose surface area is $2400 \, \text{cm}^2$?

Answers:

1. Measure of each interior angle of a regular pentagon: The formula for the measure of an interior angle of a regular polygon is: $\text{Interior Angle} = \frac{(n-2) \times 180^\circ}{n}$ For a pentagon ($n = 5$): $\text{Interior Angle} = \frac{(5-2) \times 180^\circ}{5} = \frac{3 \times 180^\circ}{5} = 108^\circ$ Answer: 108°

2. Angles of a parallelogram with equal adjacent angles: In a parallelogram, opposite angles are equal, and adjacent angles are supplementary. If adjacent angles are equal, both angles must be $90^\circ$, making the parallelogram a rectangle. Answer: All angles are $90^\circ$, and the parallelogram is a rectangle.

3. A line graph which is a whole unbroken line: Answer: A continuous graph.

4. Standard form of $0.000064$: Standard form is also known as scientific notation. We move the decimal point 5 places to the right: $0.000064 = 6.4 \times 10^{-5}$ Answer: $6.4 \times 10^{-5}$.

5. Is it possible to have a quadrilateral with all obtuse angles? No, it is not possible. The sum of the interior angles of any quadrilateral is $360^\circ$. An obtuse angle is greater than $90^\circ$. If all four angles were obtuse, their sum would exceed $360^\circ$, which is not possible. Answer: No, it is not possible.

6. Find the other diagonal of a rhombus: The area of a rhombus is given by: $\text{Area} = \frac{1}{2} \times d_1 \times d_2$ where $d_1$ and $d_2$ are the diagonals. Given: $\text{Area} = 120 \, \text{cm}^2, \quad d_1 = 20 \, \text{cm}$ Substituting into the formula: $120 = \frac{1}{2} \times 20 \times d_2$ Solving for $d_2$: $d_2 = \frac{120 \times 2}{20} = 12 \, \text{cm}$ Answer: The other diagonal is $12 \, \text{cm}$.

7. Find the side of a cube with a surface area of $2400 \, \text{cm}^2$: The surface area $S$ of a cube is given by: $S = 6s^2$ where $s$ is the side length of the cube. Given: $2400 = 6s^2$ Solving for $s^2$: $s^2 = \frac{2400}{6} = 400$ Taking the square root: $s = \sqrt{400} = 20 \, \text{cm}$ Answer: The side length is $20 \, \text{cm}$.

Let me know if you want more details or explanations on any of these answers. Here are 5 related questions to consider:

1. What is the sum of interior angles of a regular hexagon?
2. How do you calculate the exterior angle of any regular polygon?
3. What are the properties of a rhombus in relation to its diagonals?
4. Can a quadrilateral have exactly two obtuse angles? Why or why not?
5. How do you convert a number like $8.5 \times 10^3$ into standard form?

Tip: Always remember that the sum of interior angles in any polygon is given by $(n-2) \times 180^\circ$, where $n$ is the number of sides.