460 and 138
If the added substance is a reactant, the equilibrium shifts toward products. If it is a product, it moves towards reactants.
Concentration of products would increase in order to attain equilibrium in the system again.For example:H2CO3 --> H+ + HCO3-K= ([H+][žHCO3-])/([H2CO3])K is constant for this process, so if you increase the concentration of reactants (H2CO3), in order for K to stay the same, concentration of products (H+, HCO3-) would also have to increase.It's part of Le Chatelier's principle: "If a chemical system at equilibrium experiences a change in concentration, temperature, volume, or partial pressure, then the equilibrium shifts to counteract the imposed change and a new equilibrium is established."So, in your case, adding more reactant would cause equilibrium to shift to the right (toward products), and therefore, their concentration would increase so that new equilibrium could be established.
Le Châtelier's principle states that if a system at equilibrium is subjected to a change in concentration, pressure, or temperature, the system will shift in a direction that counteracts the change. If more products are added to a system at equilibrium, the equilibrium will shift to the left, favoring the reverse reaction to produce more reactants. This shift occurs in an effort to restore balance and minimize the disturbance caused by the added products.
salt is a pure substance because it is created using natural products that were drawn from our environment. in the refining process, there are no chemicals or other new substances added to the original products that would make it a mixture.
According to Le Chatelier's principle, if more of one compound in a reaction at equilibrium is added, the system will shift in the direction that counteracts the change. This typically means it will favor the reaction that consumes the added substance, either producing more products or reducing the concentration of the added compound. As a result, the system will reach a new equilibrium state with adjusted concentrations of the reactants and products.
To multiply 4 by 68 using partial products, you can break down 68 into its place values: 60 and 8. Then, you would calculate the partial products: 4 times 60 equals 240, and 4 times 8 equals 32. Finally, you would add the two partial products together: 240 + 32 equals 272.
Partial products of 87 times 65 would be 80 x 60 and 80 x 5 and 7 x 60 and 7 x 5. Partial products allow for the multiplication of whole numbers.
No, multiplication itself is not a partial product; rather, partial products are the individual products obtained when multiplying each digit of one number by each digit of another number, particularly in multi-digit multiplication. For example, when multiplying 23 by 45, the partial products would be 20 times 40, 20 times 5, 3 times 40, and 3 times 5. These partial products are then summed to get the final result of the multiplication. Thus, while partial products are part of the multiplication process, they are not the multiplication itself.
The partial products for 734X29 are 6,606 and 14,680.
In a division problem, the partial quotient represents the number of times the divisor can fit into the dividend without exceeding it. If you have a dividend of 300 and a divisor of 10, the partial quotient would be 30 because 10 fits into 300 exactly 30 times. In contrast, 3 would not be a correct partial quotient in this scenario, as it would imply that the divisor only fits into the dividend a fraction of the necessary times.
In the case of multiplying 1234 by 4567, the divide and conquer method is no more than what you would do to multiply them on a piece of paper.Start with 4 x 7, giving 28.Continue with 4 x 6, giving 24, shifted left to give 240, and then added to 28.... and etc.In the end, you have multiplied 16 times, and added the partial products together to get a final result.
The concentration of products would increase. apex
To find the first partial product of 76 times 42, you would multiply the ones digit of 76 (6) by the ones digit of 42 (2), which equals 12. This gives you the first digit of the final product. The 1 is written in the ones place, and the 2 is carried over to the tens place.
The partial-products method is a multiplication strategy that involves breaking down each number into its place value components and multiplying them separately. To find the product of 46 and 98 using the partial-products method, you would multiply each digit of the first number (46) by each digit of the second number (98) and then add the results. For example, 40 x 90 = 3600, 40 x 8 = 320, 6 x 90 = 540, and 6 x 8 = 48. Adding these partial products together gives you the final answer of 3600 + 320 + 540 + 48 = 4508.
3 x 10 = 30 + 3 x 2 = 6 3 x 12 = 36
B added a times would be another way of saying B*a For example if a=4 then B + B+ B + B , which is 4B
To find the partial products of 28 times 14, you would multiply each digit in the ones place of the second number (4) by each digit in the ones place of the first number (8), resulting in 32. Next, you would multiply each digit in the tens place of the second number (1) by each digit in the ones place of the first number (8), resulting in 8. Finally, you would add these two products together to get the final answer of 392.