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Cisplation is used an anticancer agent f...

Cisplation is used an anticancer agent for the treatment of solid tumors, and its prepared as follows:
`underset({:("Potassium tetra"),("Chloro platinate"):})(K_(2)[PtCl_(4)]) + 2NH_(3) rarr underset("Ciplatin")([Pt(NH_(3))_(2) Cl_(2)]) + 2KCl`
Given `83.0 g` of `K_(2) [PtCl_(4)]` is used with `83.0 g` of `NH_(3)`.
Atomic weights: `K = 39 , Pt = 415, Cl = 35.5 N = 14]`
The number of mol of `K_(2) [PtCl_(4)]` and `NH_(3)` used, respectively, are

A

0.1,0.2

B

0.2,0.4

C

0.3,0.6

D

0.03,0.06

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The correct Answer is:
To solve the problem, we need to calculate the number of moles of \( K_2[PtCl_4] \) and \( NH_3 \) given their respective masses and atomic weights. ### Step 1: Calculate the molar mass of \( K_2[PtCl_4] \) The formula for \( K_2[PtCl_4] \) consists of: - 2 Potassium (K) - 1 Platinum (Pt) - 4 Chlorine (Cl) Using the atomic weights provided: - Atomic weight of K = 39 g/mol - Atomic weight of Pt = 415 g/mol - Atomic weight of Cl = 35.5 g/mol Calculating the molar mass: \[ \text{Molar mass of } K_2[PtCl_4] = (2 \times 39) + (1 \times 415) + (4 \times 35.5) \] \[ = 78 + 415 + 142 = 635 \text{ g/mol} \] ### Step 2: Calculate the number of moles of \( K_2[PtCl_4] \) Given mass of \( K_2[PtCl_4] = 83.0 \text{ g} \) Using the formula for moles: \[ \text{Number of moles} = \frac{\text{Given mass}}{\text{Molar mass}} \] \[ = \frac{83.0 \text{ g}}{635 \text{ g/mol}} \approx 0.130 \text{ moles} \] ### Step 3: Calculate the molar mass of \( NH_3 \) The formula for \( NH_3 \) consists of: - 1 Nitrogen (N) - 3 Hydrogen (H) Using the atomic weights provided: - Atomic weight of N = 14 g/mol - Atomic weight of H = 1 g/mol Calculating the molar mass: \[ \text{Molar mass of } NH_3 = (1 \times 14) + (3 \times 1) = 14 + 3 = 17 \text{ g/mol} \] ### Step 4: Calculate the number of moles of \( NH_3 \) Given mass of \( NH_3 = 83.0 \text{ g} \) Using the formula for moles: \[ \text{Number of moles} = \frac{\text{Given mass}}{\text{Molar mass}} \] \[ = \frac{83.0 \text{ g}}{17 \text{ g/mol}} \approx 4.88 \text{ moles} \] ### Summary of Results - Number of moles of \( K_2[PtCl_4] \): \( \approx 0.130 \) moles - Number of moles of \( NH_3 \): \( \approx 4.88 \) moles

To solve the problem, we need to calculate the number of moles of \( K_2[PtCl_4] \) and \( NH_3 \) given their respective masses and atomic weights. ### Step 1: Calculate the molar mass of \( K_2[PtCl_4] \) The formula for \( K_2[PtCl_4] \) consists of: - 2 Potassium (K) - 1 Platinum (Pt) - 4 Chlorine (Cl) ...
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