25.00 mL aliquots of the solution from Part 1 are titrated with EDTA to the Eriochrome Black T end point. A blank containing a small measured amount of Mg2+ requires 2.60 mL of the EDTA to reach the end point. An aliquot to which the same amount of Mg2+ is added requires 28.55 mL of the EDTA to reach the end point.

How many milliliters of EDTA are needed to titrate the Ca+2 ion in the aliquot?

How many moles of EDTA are there in the volume obtained in the previous question?

What is the molarity of the EDTA solution?

Without all of the question it is impossible to answer any but the first part.

25.00 mL aliquots of the solution from Part 1 are titrated with EDTA to the Eriochrome Black T end point. A blank containing a small measured amount of Mg2+ requires 2.60 mL of the EDTA to reach the end point. An aliquot to which the same amount of Mg2+ is added requires 28.55 mL of the EDTA to reach the end point.

How many milliliters of EDTA are needed to titrate the Ca+2 ion in the aliquot?
28.55-2.60 = ??

How many moles of EDTA are there in the volume obtained in the previous question?
moles EDTA in 100 mL x 10 = moles EDTA in 1 L.

What is the molarity of the EDTA solution?

To find the number of milliliters of EDTA needed to titrate the Ca+2 ion in the aliquot, we can subtract the volume of EDTA used in the blank from the volume used in the aliquot:

Volume of EDTA used to titrate Ca+2 = Volume used in aliquot - Volume used in blank
= 28.55 mL - 2.60 mL
= 25.95 mL

Therefore, 25.95 mL of EDTA is needed to titrate the Ca+2 ion in the aliquot.

To find the number of moles of EDTA in the volume obtained in the previous question, we need to use the molar ratio of EDTA to determine the number of moles. The balanced chemical equation for the reaction is:

Mg2+ + EDTA → Mg-EDTA

The molar ratio of Mg2+ to EDTA is 1:1. Since the same amount of Mg2+ was added to the aliquot and the blank, the moles of EDTA in the volume used to titrate the Ca+2 in the aliquot are the same as the moles of EDTA in the volume used in the blank.

Let's assume the molarity of the EDTA solution is M.

Moles of EDTA in blank = M x Volume used in blank
Moles of EDTA in aliquot = Moles of EDTA in blank = M x Volume used in blank

Now, let's solve for the moles of EDTA in the volume used in the blank:

Moles of EDTA in blank = M x Volume used in blank
= M x 2.60 mL

And the moles of EDTA in the volume used in the aliquot:

Moles of EDTA in aliquot = Moles of EDTA in blank
= M x 2.60 mL

To find the molarity of the EDTA solution, we can rearrange the equation:

M = Moles of EDTA / Volume of EDTA

M = Moles of EDTA in aliquot / Volume of EDTA used to titrate Ca+2 ion
= (M x 2.60 mL) / 25.95 mL

Therefore, the molarity of the EDTA solution is (M x 2.60 mL) / 25.95 mL.

To determine the number of milliliters of EDTA needed to titrate the Ca+2 ion in the aliquot, we can subtract the volume required for the blank from the volume required for the aliquot with the added Mg2+.

Volume of EDTA for Ca+2 ion titration = Volume for aliquot with added Mg2+ - Volume for blank
Volume of EDTA for Ca+2 ion titration = 28.55 mL - 2.60 mL
Volume of EDTA for Ca+2 ion titration = 25.95 mL

Therefore, 25.95 mL of EDTA solution is needed to titrate the Ca+2 ion in the aliquot.

To determine the moles of EDTA in the volume obtained in the previous question, we need to use the volume and molarity of EDTA. The molarity of EDTA can be calculated using the formula:

Molarity (M) = Moles of solute / Volume of solution in liters

Since we know the volume of EDTA used in the titration is 25.95 mL, we need to convert it to liters:

Volume of EDTA for Ca+2 ion titration = 25.95 mL * (1 L / 1000 mL)
Volume of EDTA for Ca+2 ion titration = 0.02595 L

Now we need to calculate the moles of EDTA. However, we need more information to determine the moles of EDTA. We require the balanced chemical equation for the reaction of EDTA with Ca+2 ion to determine the stoichiometry.

Please provide the balanced chemical equation for the reaction between EDTA and Ca+2 ion.