
MPSC
Mesophyll tissue is present in leaves. It is the tissue located between the upper and lower epidermis of a leaf and is the primary site of photosynthesis.
The mesophyll is composed of two types of cells:
- Palisade mesophyll: These cells are elongated and tightly packed, located just below the upper epidermis. They contain a high concentration of chloroplasts.
- Spongy mesophyll: These cells are more irregularly shaped and loosely packed, with large air spaces between them, which facilitate gas exchange.
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Yes, the market demand schedule typically illustrates an inverse relationship between price and quantity demanded. This relationship is a fundamental principle in economics known as the law of demand.
Here's a breakdown of why this inverse relationship exists:
- Price and Quantity: As the price of a good or service increases, the quantity demanded by consumers generally decreases, and vice versa.
- Demand Schedule: A demand schedule is a table that lists the quantity of a good or service consumers are willing and able to purchase at various prices.
The law of demand is supported by two main effects:
- Substitution Effect: When the price of a good rises, consumers may switch to cheaper alternatives.
- Income Effect: When the price of a good rises, consumers' purchasing power decreases (their real income falls), leading them to buy less of the good.
Chemistry is a branch of natural science that deals principally with the properties of substances, the changes they undergo, and the natural laws that describe these changes.
No, a square matrix A is not invertible if its determinant |A| is equal to 0. A matrix is invertible (also known as non-singular or non-degenerate) if and only if its determinant is non-zero. If the determinant is zero, the matrix is singular and does not have an inverse.
Invertibility requires that the matrix represents a transformation that can be "undone." When the determinant is zero, it means the matrix collapses space (or at least reduces its dimension), making it impossible to reverse the transformation uniquely.
You can explore more about invertible matrices and their properties on websites such as: