makima curves

Makima's fate in the manga is quite complex and involves a series of dramatic events. She faces powerful opponents and has her own agenda that leads to significant developments.

Yes, Makima does die in the manga.

Yes, she does. Her death is a significant plot point in the manga.

The 'love curves' might represent the ups and downs of the characters' relationships in the novel. For example, a rising curve could signify the growth of love between two characters, while a falling curve could indicate the start of heartbreak.

Makima meets her demise in a rather complex and intense way. It involves a series of events and confrontations that lead to her ultimate fate.

Well, Makima's death in the manga is the result of a series of events and confrontations. It's not straightforward and is tied to various character interactions and plot twists.

Makima played a complex role. She had various schemes and manipulations to achieve her goals.

Makima met her end in a rather complex and dramatic way. It involved a series of intense battles and strategic confrontations.

The cost of joining the curves women's gym was about 500,000 to 1 million yuan. Curved was one of the largest women's fitness chains in the world. It was founded in 1992 in Texas, USA. Currently, there were more than 5000 affiliated chain clubs around the world, serving more than 10 million female members. In the Chinese market, the company already had seven stores. Joining the Curved Women's Gym was relatively low. The initial investment in rent, renovation, and fitness equipment would be much lower than that of a large-scale comprehensive gym. The head office provided a comprehensive training system and support services. However, Curved recently announced its withdrawal from the Chinese market for unknown reasons.

The focal ratio theorem of the conical curve was a theorem related to the polar coordinate equation of the conical curve. According to the given polar coordinate equation of the conical curve, p =ep/(1-e* cos0), and the straight line, 0 =c or 0 = Pi +c, where c is a constant, the focal ratio theorem can be derived as:| 1-e*cosc)/(1+e*cosc)|.The specific derivation process is as follows: Consider the intersection of the conical curve and the straight line. The coordinates of the intersection are (ep/(1-e*cosc), c) and (ep/(1+e*cosc), Pi +c). According to the definition of focal radius, the focal radius length was the distance from the focal point to the intersection point. Therefore, the ratio of focal radius to length is| 1-e*cosc)/(1+e*cosc)|.This was the derivation process of the focal ratio theorem for conical curves.