ACTIVITY \#4 A. Change the statements to an If-then or conditional sta hypothesis and the conclusion. 1. You pass Grade 8, you will be in grade 9 next school year 2. An equilateral triangle is equiangular. 3. All acute angles measures less than 90 degrees. 4. Circles with the same centers are concentric circles. 5. The freezing point of temperature in degree Celsius is ze B. Determine if the conditional Statement is true. If not giv 1. If three points are coplanar, they belong to the same pl 2. If you are tall, you are a basketball player. 3. If two planes have no point in common, they are paral 4. If you travel in other country, then you need a visa 5. If a figure is a triangle, then the angles are acute.

Find \( \lim _{n \rightarrow \infty} \sqrt[n]{n} \)

5. The cubic equation \( 2 z^{3}+p z^{2}+q z+r=0 \) has roots \( \frac{\alpha}{k}, \alpha, k \alpha \). (iii) Solve the equation for the case where \( p=q=-3 \).

Part 1: Summary of Election Results Briefly describe the outcome of the presidential, congressional, and local elections. Key Results: - Presidential Election: - Senate and House Elections: - Local Elections (if applicable):

QUESTION 5: Which one of the following statements about performance obligations being satisfied at a point in time is correct? To determine the point in time at which a customer obtains control of a promised asset and the entity satisfies a performance obligation, the entity considers the requirements for control and the indicators of the transfer of control, which include, but are not limited to, the following: 1. The customer does not have a legal title to the asset; 2. The significant risks and rewards of ownership have not been transferred to the customer; 3. The customer has a present obligation to pay for the asset 4. The customer has discharged obligations to pay for the asset;

4. María, pedro, Lorena y Rodrigo se postulan para protagonizar una obra de teatro. como los cuatros son muy buenos actores, el profesor decide elegir quien protagonizará la obra escribiendo sus nombres en un papel y seleccionando 1 de los 4 al azar. ¿Cuál es la probabilidad de que Lorena sea elegida? a) \( \frac{1}{4} \) b) \( \frac{1}{2} \) c) \( \frac{1}{3} \) d) \( \frac{1}{5} \)