Numerade

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Green plants use light from the Sun to drive photosynthesis. Photosynthesis is a chemical reaction in which water (H_(2)O) and carbon dioxide (CO_(2)) chemically react to form the simple sugar glucose (C_(6)H_(12)O_(6)) and oxygen gas (O_(2)). What mass of simple sugar glucose is produced by the reaction of 4.91 g of water? Be sure your answer has the correct number of significant digits.

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$ \frac{\log 9-\log 4}{\log 81-\log 16} $

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(c) The same charge is placed on a square conducting slab of side 16 cm and thickness 0.05 mm. What is the surface charge density sigma ? Assume that the charge distributes itself uniformly on the large square surfaces.

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___________ can be defined as the traits making up masculinity and femininity Question 10 options: Sex Gender Gender identity Sexual identity

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Which of the following is correct concerning the metabolic reaction shown below? Pyruvate + NAD* + CoA-SH -> Acetyl-CoA + NADH + H+ + COr A. This reaction is an oxidative phosphory lation. B. The enzyme that catalyzes this reaction contains a Coenzyme A as a prosthetic group. C. This reaction is sometimes referred to as an anaplerotic reaction in that it "refills" the citric acid cycle when intermediates have been removed for biosynthesis. D. The enzyme that catalyzes this metabolic conversion is activated by high concentrations of NAD+. E. The enzyme that catalyzes this metabolic conversion is inhibited by high oncentrations of ADP. This reaction is catalyzed by an enzyme in the cytosol of the cell.

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30. Show that if A is a symmetricn x n matrix and B is any n x m matrix, then the following products are symmetric: BTB, BB, B+AB

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Suppose that $f$ and $g$ are continuous functions such that $\int_2^4 f(x) dx = 1$ and $\int_2^4 g(x) dx = 6$ Compute the exact value of $\int_2^4 [3f(x) - 2g(x)] dx$ Enter your answer as a decimal and round to the nearest tenth.

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REASONING Write a quadratic function in the form $f(x) = x^2 + bx + c$ that has zeros 8 and 11.

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Consider the following function.\\ $f_{x,y}(x, y) = \begin{cases} k & \text{if } 2 < x \le 5 \text{ and } 0 < y \le 4\\ 0 & \text{otherwise} \end{cases}$\\ a. Find\\k such that\\$f_{x,y}(x, y)$ is a valid joint probability density function.\ k = \\ b. Using this value for k, calculate the following probability.\ P(3 < X ? 4, 1 < Y ? 3) =

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The pair of equations $-3x + 2y = 12$ and $6x + y = 1$ have two solutions no solution exist infinitely many solutions a unique solution

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nerea a.