For n=4, determine (a) the number of subshells(b) the maximum number of electrons having mₛ=−½.
Solution to Question 1621
Complete workingA shell has n subshells and n² orbitals. Each orbital can accommodate one electron with the specified spin.
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For n=4, determine (a) the number of subshells(b) the maximum number of electrons having mₛ=−½.
A shell has n subshells and n² orbitals. Each orbital can accommodate one electron with the specified spin.
Differentiate (x+cosx)(x−tanx).
Name the inner functions, differentiate each factor, and then simplify.
Substitution into the original expression verifies the stated domain and final value.
Find the area of the triangle joining the vertex of x²=12y to both ends of its latus rectum.
Translate every condition into an equation and retain exact values throughout the conic calculation.
The last line satisfies the original conditions and supplies every requested part.
A ray from (1,2) reflects at the x-axis and then reaches (5,3). Find the reflection point.
Translate every condition into an equation and retain exact values throughout the straight-line calculation.
The last line satisfies the original conditions and supplies every requested part.
The solubility product constant of Ag 2CrO 4 and AgBr are 1.1 × 10 –12 and 5.0 × 10–13 respectively. Determine the ratio of the molarities of their saturated solutions.
For Ag₂CrO₄, s=(Ksp/4)¹⁄³. For AgBr, s=√Ksp. Divide the two molar solubilities.
The saturated Ag₂CrO₄ solution is about 91.9 times as concentrated as saturated AgBr.
Differentiate (4x+5sinx)/(3x+7cosx).
Name the inner functions, differentiate each factor, and then simplify.
Substitution into the original expression verifies the stated domain and final value.
A runner's distances from two posts always sum to \(10\,\mathrm{m}\), and the posts are \(8\,\mathrm{m}\) apart. Choose the posts on the x-axis and find the locus.
Translate every condition into an equation and retain exact values throughout the conic calculation.
The last line satisfies the original conditions and supplies every requested part.
Let c=√(a²−b²). Prove that the product of the perpendicular distances from (c,0) and (−c,0) to x cosθ/a+y sinθ/b=1 equals b².
Translate every condition into an equation and retain exact values throughout the straight-line calculation.
The last line satisfies the original conditions and supplies every requested part.
Equal volumes of 0.002 M solutions of sodium iodate and cupric chlorate are mixed together. Will it lead to precipitation of copper iodate? (For cupric iodate Ksp = 7.4 × 10–8 ).
Equal-volume mixing halves both initial concentrations. Calculate the ionic product [Cu²⁺][IO₃⁻]² and compare it with Ksp.
No precipitate forms because Qsp=5.0×10⁻¹⁰
Differentiate x²cos(π/4)/sinx.
Name the inner functions, differentiate each factor, and then simplify.
Substitution into the original expression verifies the stated domain and final value.