A1
The 'A' series of paper is such that A0 is 1m2 in area and each next number up is half the previous area: A1 is 0.5m2, A2 is 0.25m2 and so on.
The ratio of the sides of the paper series are such that 1 Sheet of A0 can be cut in half parallel to its shorter side to create 2 sheets of A1; each sheet of A1 can be cut in half parallel to its shorter side to create 2 sheets of A2; and so on.
The sides are in the ratio of 1 : sqrt(2). A0 is approx 841mm x 1189mm, A1 is approx 595mm x 841mm, A2 is approx 420mm x 595mm, A3 is approx 297mm x 420mm, A4 is approx 210mm x 297mm, and so on.
A0 is twice the size of A1 A1 is twice the size of A2 A2 is twice the size of A3 A3 is twice the size of A4 A4 is twice the size of A5 A5 is twice the size of A6 And so on
an=an-1 To use this formula, you start of with a value on the first term, but theoretical, it'd turn out like this: a1=a1-1=a0 a2=a2-1=a1 a3=a3-1=a2 a4=a4-1=a3 a5=a5-1=a4 Where a0 would be your starting term (this formula is based on the previous term, and that's why you must have a value to start off with).
There are infinitely many numbers.For example, if(5.2 + 5.5)/2 = a1(5.2 + a1)/2 = a2(5.2 + a2)/2 = a3(5.2 + a3)/2 = a4 and so on,then each element of the infinite sequence, a1, a2, a3, ... meets the requirements.
Consider the sequence(2 + 2.7)/2 = a1,(2 + a1)/2 = a2(2 + a2)/2 = a3(2 + a3)/2 = a4, etc,then every member of the infinite sequence a1, a2, a3, ... meets the requirements.
Difference in areas = A1 - A2 where A1 and A2 are the areas of the larger and smaller circles. Other expressions will depend on what information about the circles is available: radius, diameter, circumference.
While there are many ways of doing it, the simplest way is to use the SUM function and a range in it like this: =SUM(A1:A5)
Excel formulas that will find the average of cells A1, A2, and A4 are: =AVERAGE(A1 ,A2, A4) or =AVERAGE(A1:A2, A4)
A1 is the largest. The larger the number, the smaller the size.
A2 is the biggest then A4 then A1
A4*2 = A3 A3*2 = A2 = 2*2*A4 A2*2 = A1 = 2*2*2*A4 = 8*A4 Answer: 8 pieces of A4 zized papers will fit on 1 sheet of A1.
The largest paper size is A1
=IF(A1+A2=A3,"True","False") As an example: put this LibreOffice Calc formula into A4. Type a number in A1 and also in A2, and type the answer to the sum in A3. If the answer in A3 is correct, then "True" will appear in A4 and, if wrong "False" will appear in A4.
A0 is twice the size of A1 A1 is twice the size of A2 A2 is twice the size of A3 A3 is twice the size of A4 A4 is twice the size of A5 A5 is twice the size of A6 And so on
6 cells. They are A1, A2, A3, B1, B2 and B3.
an=an-1 To use this formula, you start of with a value on the first term, but theoretical, it'd turn out like this: a1=a1-1=a0 a2=a2-1=a1 a3=a3-1=a2 a4=a4-1=a3 a5=a5-1=a4 Where a0 would be your starting term (this formula is based on the previous term, and that's why you must have a value to start off with).
A2 is larger than A3. An A1 sheet can be exactly divided into 2 A2 sheets, and A2 sheet can be exactly divided into to A3 sheets, etc.
640 km taking this route:Take A2 DORTMUND, from Gütersloh, to A1 KÖLN.Take A1 to A4 AACHEN, near Köln.Take A4 to A44 LIÈGE.Take A44 to BELGIUM, where A44 continues as A3 (E40).Continue on E40 (A3) to E42 (A15) to PARIS.Take E42 (A15) to E19 (A7) to PARIS.Take E19 - A7 to FRANCE, where A7 continues as A2.Continue on A2 to A1 PARIS.Take A1 to Paris.