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Figs and fig wasps have had a symbiotic relationship throughout history. [8] The fig wasps need the figs in order to reproduce, while the figs rely on the wasps to aid them in their pollination. [9] In wilder forms of the plant, without pollination the young developing fig will fall off of the tree without ripening.
When dehydrated to 30% water, figs have a carbohydrate content of 64%, protein content of 3%, and fat content of 1%. [46] In a 100-gram serving, providing 1,041 kJ (249 kcal) of food energy, dried figs are a rich source (more than 20% DV) of dietary fiber and the essential mineral manganese (26% DV), while calcium , iron , magnesium , potassium ...
The Mission fig (also known as Black Mission or Franciscana) is a popular variety of the edible fig ( Ficus carica ). It was first introduced to the United States in 1768 when Franciscan missionaries planted it in San Diego. [1] [2] It was also planted in the subsequent missions that the Franciscans established up the California coast.
Ficus sycomorus grows to 20 m tall and has a considerable spread, with a dense round crown of spreading branches. The leaves are heart-shaped with a round apex, 14 cm long by 10 cm wide, and arranged spirally around the twig. They are dark green above and lighter with prominent yellow veins below, and both surfaces are rough to the touch.
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Fig-cake (fruit) A fig-cake is a mass or lump of dried and compressed figs, [1] [2] [3] usually formed by a mold into a round or square block for storage, or for selling in the marketplace for human consumption. [4] [5] The fig-cake is not a literal cake made as a pastry with a dough batter, but rather a thick and often hardened paste of dried ...
The following is a list of cast members and characters that are central to the ABC sitcom Fresh Off the Boat. The series ran from February 4, 2015, through February 21, 2020, spanning six seasons. [1] [2] [3] The series' first season takes place sometime in 1995, and the final season concludes in the year 2000. It was the first sitcom in more ...
The number of points (n), chords (c) and regions (r G) for first 6 terms of Moser's circle problem. In geometry, the problem of dividing a circle into areas by means of an inscribed polygon with n sides in such a way as to maximise the number of areas created by the edges and diagonals, sometimes called Moser's circle problem, has a solution by an inductive method.
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