The features that best describes the appearance of vascular bundles of a non-woody monocot stem is that they are scattered throughout the stem.<span> As the plant grows, </span>liliopsid<span> stems generate new </span><span>vascular </span><span>bundles for the new tissue. L</span>iliopsid<span> stems </span>normally<span> possess </span>an easier arrangement<span> than that found in dicots; </span>the most components<span> of the stem </span>are simply<span> the </span><span>vascular </span><span>bundles </span>and also the<span> pith (used for nutrient storage) that surrounds them.</span>
Answer:
Because they don't have fertilizer.
Explanation:
Well, if this was a long time ago, then farmers did not have fertilizer. So, there are bacteria on the roots of plants that convert nitrogen into a usable form. It's very important for growing, and when farmers harvest the crop, not much of the nitrogen is returned to the land, so it is not as fertile. Fertilizer is largely consisted of nitrogen, so that is why farmers use fertilizers today. But "a long time ago," farmers did not have fertilizer.
<span>During Glycolysis, one molecule of glucose is converted into two molecules of pyruvic acid in the cytoplasm of the cell. Pyruvic acid is then moved into the inner matrix of the mitochondria, which is the organelle within the cell responsible for the generation of energy. The pyruvic acid molecule is converted into acetyl Co-A, which is the molecule that enters the Krebs Cycle. In the Krebs Cycle, acetyl Co-A is attached to oxaloacetate acid to form citric acid; the Krebs Cycle is alternately known as the citric acid cycle.</span>
Answer:
the equator gets the most sunlight
Explanation:
thia is because of the way that the earth is tilted on its axis.
floor gang aooh sub to pewdiepie
Answer:
The test statistic for this hypothesis test is - 3.68.
Explanation:
A test statistic is a random variable that is calculated from sample data and used in a hypothesis test. You can use test statistics to determine whether to reject the null hypothesis. The test statistic compares your data with what is expected under the null hypothesis.
Sample proportion = 38/50
= 0.76
Hence,
Test statistic
= 3.68
