4 x. Take 25ml of 0.2 M solution and dilute to 100ml.
There is no such thing as K2N. K3N is potassium nitride.
dilute with water
Dissolve 1,65 g potassium permanganate for analysis in 1 L demineralized water.
Add 5 litres water.
In order to make 0.02 N NaOH from 0.2 N NaOH, one needs to dilute it by 10 x (10 fold). Depending on the volume of 0.02 N NaOH needed, that will determine the volume of 0.2 N used. For example, to make 100 ml of 0.02 N NaOH, you would dilute 10 mls of 0.2 N to 100 ml. This is seen in the following calculation: (x ml)(0.2 N NaOH) = (100 ml) (0.02 N NaOH) and x = 10 ml
There is no such thing as K2N. K3N is potassium nitride.
dilute with water
Dissolve 1,65 g potassium permanganate for analysis in 1 L demineralized water.
Dissolve 20g of NaOH in about 500 mL of water and dilute with water to 1000mL. Mix well.
Add 5 litres water.
dilute 1.7 ml of Conc. HCl to 1000 ml with water
A very good try, but f(n) is still ambiguous. I assume you mean f(n) = 1/2*n*(n+2) and not 1/[2*n*(n+2)] Then f(n+2) - f(n) = 1/2*(n+2)*(n+2+2) - 1/2*n*(n+2) = 1/2*(n+2)*(n+4) - 1/2*n*(n+2) = 1/2*(n+2)*{(n + 4) - n} = 1/2*(n+2)*4 = 2*(n+2)
In order to make 0.02 N NaOH from 0.2 N NaOH, one needs to dilute it by 10 x (10 fold). Depending on the volume of 0.02 N NaOH needed, that will determine the volume of 0.2 N used. For example, to make 100 ml of 0.02 N NaOH, you would dilute 10 mls of 0.2 N to 100 ml. This is seen in the following calculation: (x ml)(0.2 N NaOH) = (100 ml) (0.02 N NaOH) and x = 10 ml
It is n/2.
Dilute 400ml of concentrated solution (14.8 M, 28% NH3) to 1 litre.
The 34th number is 1190. First number is 2 = 2n where n = 1 Second number is 4 + 2 = 2n + 2(n-1) where n = 2 Third number is 6 + 4 + 2 = 2n + 2(n-1) + 2(n -2) where n = 3 Fourth number is 8 + 6 + 4 + 2 = 2n + 2(n-1) + 2(n-2) + 2(n-3) where n = 4 . . . In general the nth number is 2n + 2(n-1) + 2(n-2) + 2(n-3) + ..... + 2(n-n+1) and In general the nth number is 2n + 2(n-1) + 2(n-2) + 2(n-3) + ..... + 2(1) Take 2 as a common factor and we get nth number = 2(n + n -1 + n -2 + n -3 + ..... + 1) which is = 2(1 + 2 + 3 + ..... + n-3 + n-2 + n-1 + n) = 2(sum of n numbers starting with 1) But sum of n numbers starting with 1 is (n)(n+1)/2 Hence nth number in general is (2)(n)(n+1)/2 = n(n+1) Hence 34th number would be 34(34+1) = 34x35 = 1190
n, n^2, n^2^2, n+1, (n+1)^2, (n+1)^2^2, n+2, ...