Question

How much K2Cr2O7 must be weighed and dissolved in distilled water to prepare 250 mL of a 2 mol/L solution?

108

likes
541 views

Answer to a math question How much K2Cr2O7 must be weighed and dissolved in distilled water to prepare 250 mL of a 2 mol/L solution?

Expert avatar
Rasheed
4.7
110 Answers
1. Determine the molar mass of K_2Cr_2O_7:

M(K_2Cr_2O_7) = 2(39.1) + 2(52.0) + 7(16.0) = 294.2 \text{ g/mol}

2. Calculate the number of moles needed to prepare 250 mL (0.25 L) of a 2 mol/L solution:

n = C \cdot V = 2 \text{ mol/L} \times 0.25 \text{ L} = 0.5 \text{ mol}

3. Calculate the mass of K_2Cr_2O_7 required:

m = n \cdot M = 0.5 \text{ mol} \times 294.2 \text{ g/mol} = 147.1 \text{ g}

Frequently asked questions (FAQs)
What is the area of a triangle with base 10 and height 8?
+
What is the probability of rolling a 6 on a fair 6-sided die?
+
What is the missing angle in an isosceles triangle with base angles measuring 40 degrees each?
+
New questions in Mathematics
Calculate to represent the function whose graph is a line that passes through the points (1,2) and (−3,4). What is your slope?
Additionally, the boss asked Armando to determine how many toy sales branches he would have in the fifteenth year, knowing that the first year they started with two branches, by the second they already had 5 branches and, by the third year, they had 8 branches. From the above, determine the number of branches it will have for the fifteenth year.
Two numbers differ by 7, and the sum of their squares is 29. Find the numbers.
(2b) to the 1/4th power. Write the expression in radical form.
2.3/-71.32
The durability of a tire of a certain brand is a Normal random variable with an average of 64,000 km and a standard deviation of 9,000 km. Assuming independence between tires, what is the probability that the 4 tires on a car will last more than 58,000 km?
determine the polynomial F of degree 2 that interpolates. f at points (0;1) (2;5) (4;6). calculate F(0.8). Note: Using the polynomial expression with difference operator.
How much does the average college student spend on food per month? A random sample of 50 college students showed a sample mean $670 with a standard deviation $80. Obtain the 95% confidence interval for the amount college students spend on food per month.
3+7
Two minus log 3X equals log (X over 12)
Two particles of electrical charges Q1=3.8×10-⁶C and q,=4.4×10-⁶C are separated in vacuum by a distance of 4.0.10-⁸ m. Since K=9.0.10⁹ N.m²/C², the intensity of the interaction force between them, in newtons, is?
In poker, a full house consists of five cards, where two of the cards have the same number (or letter) and the remaining three also have the same number (or letter) as each other (but not as the previous two cards). Use a search engine or Wikipedia to understand the concept better if necessary. In how many different ways can one obtain a full house?
Find the vertex F(x)=x^2-10x
Calculate the area of the parallelogram with adjacent vertices (1,4, −2), (−3,1,6) 𝑦 (1, −2,3)
A company dedicated to the manufacture of shirts sells the units at a price of $40, the cost of each shirt is $24, a commission is paid for the sale of a unit of shirt of $2 and its fixed costs are $3500 Determine the marginal contribution
In an economy with C= 10+0.8 Yd ; I= 20+0.1Y ; G= 100 ; X= 20 ; M=10+0.2Y ; T=-10+0.2Y and R= 10, when knew that Yd= Y-T+R. How much is the budget? A. -23.18 B. -28.13 C. -13.28 D. -32.18
Consider mixing 150 ml, 0.1M, HCI with 100 ml, 0.2M, KOH solution. Determine the pH of final solution.
A block slides across the floor with a force of 20N, which has an angle of 30°. The mass of the block is 2kg and the coefficient of friction is 0.1. Calculate the value of all the forces involved in this system and finally the value of the acceleration.
Cuboid containers (open at the top) should be examined with regard to their volume. The figure below shows a network of such containers (x ∈ Df). Determine a function ƒ (assignment rule and definition area D) that describes the volume of these containers and calculate the volume of such a container if the content of the base area is 16 dm². Show that this function f has neither a local maximum nor a global maximum
(3b)⋅(5b^2)⋅(6b^3)