0.5
The theoretical rate constant value for the hydrolysis of ethyl acetate is approximately 1.0 x 10^-6 s^-1 at room temperature. This reaction is catalyzed by acid or base, with acid-catalyzed hydrolysis generally being faster. The actual rate constant value may vary depending on the specific conditions of the reaction.
The rate law for the reaction is given by Rate = k[A]^m[B]^n. Plugging in the given concentrations and rate into the rate law, we have 10^-2 = k*(2)^2*(3)^1. Solving for k gives k = 10^-2 / (43) = 10^-2 / 12 = 8.33 x 10^-4 L/mols.
The reaction is first order with respect to the reactant. The rate constant k can be determined by using the rate equation in the form rate = k [A]. By plugging in the values for rate and concentration at both conditions, you can solve for k. The rate constant k in this case would be 1.59 × 10^3 M^-1 s^-1.
In general, as temperature rises, so does reaction rate. This is because the rate of reaction is dependent on the collision of the reacting molecules or atoms. As temperature rises, molecules or atoms respond with increased motion, increasing the collision rate, thus increasing the reaction rate.
Divide 2.52 by molecular mass 16.Then multiply by avagadro constant
8.3*10^-4
0.5
The rate constant, k, varies with temperature, so the temperature at which it has been determined must be given. In general a 10 oC temperature increase will double the rate of a chemical reaction.
The theoretical rate constant value for the hydrolysis of ethyl acetate is approximately 1.0 x 10^-6 s^-1 at room temperature. This reaction is catalyzed by acid or base, with acid-catalyzed hydrolysis generally being faster. The actual rate constant value may vary depending on the specific conditions of the reaction.
7.4 10-3
To find the rate constant (k) of the reaction, we can use the rate equation: Rate = k[A]^m[B]^n. Given that the rate is (1 \times 10^{-2} , \text{(mol L)}^{-1} , \text{s}^{-1}), [A] = 2 M, [B] = 3 M, m = 2, and n = 1, we substitute these values into the equation: [ 1 \times 10^{-2} = k \cdot (2^2) \cdot (3^1) ] This simplifies to: [ 1 \times 10^{-2} = k \cdot 4 \cdot 3 \implies 1 \times 10^{-2} = k \cdot 12 ] Solving for k gives: [ k = \frac{1 \times 10^{-2}}{12} \approx 8.33 \times 10^{-4} , \text{(mol L)}^{-1} , \text{s}^{-1} ]
A relative rate constant the rate at which a reaction will take place. Ex. V = k [A][B] the constant ,k, is a constant value for the rate of the reaction in said equation.
The rate law for the reaction is given by Rate = k[A]^m[B]^n. Plugging in the given concentrations and rate into the rate law, we have 10^-2 = k*(2)^2*(3)^1. Solving for k gives k = 10^-2 / (43) = 10^-2 / 12 = 8.33 x 10^-4 L/mols.
the constant Mole (mol): 6.02 x 10^23 are how many atoms you have per mol so the answer can be 7 mol atoms or 6.02 x 10^23 atoms per mol x 7 actual answer is 4.214 X10^24 atoms in 7 mol
The reaction is first order with respect to the reactant. The rate constant k can be determined by using the rate equation in the form rate = k [A]. By plugging in the values for rate and concentration at both conditions, you can solve for k. The rate constant k in this case would be 1.59 × 10^3 M^-1 s^-1.
reaction rate doubles with every 10 K temperature change
In general, as temperature rises, so does reaction rate. This is because the rate of reaction is dependent on the collision of the reacting molecules or atoms. As temperature rises, molecules or atoms respond with increased motion, increasing the collision rate, thus increasing the reaction rate.