Entrada
Empresa A
Empresa B
Empresa C
Empresa D
Empresa E
Empresa F
Empresa G
Empresa H
Empresa I
Empresa J
Empresa K
Empresa L
Empresa M
Empresa N
Empresa O
Empresa P
Empresa Q
Empresa R
Empresa S
Empresa T
Empresa U
Empresa V
Empresa W
Empresa X
Empresa Y
Empresa Z
Nomes das empresas
Company Names
0.1
Conta Individual
9525
0.1
Conta Conjunta
19050
0.12
Conta Individual
38700
0.12
Conta Conjunta
77400
0.22
Conta Individual
82500
0.22
Conta Conjunta
165000
0.24
Conta Individual
157500
0.24
Conta Conjunta
315000
0.32
Conta Individual
200000
0.32
Conta Conjunta
400000
0.35
Conta Individual
500000
0.35
Conta Conjunta
600000
0.37
Conta Individual
10000000000
0.37
Conta Conjunta
10000000000
Tabela de alíquotas
Saída
Desafio Semanal #71
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Um consórcio de empresas quer negociar junto ao banco uma tarifa diferenciada para seus funcionários. O banco tem interesse nessa negociação, pois essa ação trará muitos benefícios para a agência, incluindo um aumentos substancial no número de clientes.
As tarifas serão negociadas de acordo com a renda de cada funcionário (individual) ou de duas pessoas da mesma família (conjunta).
Seu objetivo é contar quantos empregados estariam associados a cada tarifa oferecida.
Em nosso fluxo de trabalho inicial, você possui três conjuntos de dados:
1) Uma tabela com 26 empresas e 100 funcionários em cada uma. Não se preocupe, gerei esses dados aleatoriamente e eles não são representativos da realidade. São todos fictícios! Observe que cada funcionário tem um “I” ou um “C” na frente de sua renda e isso mostra se esse cliente hoje possui uma Conta Individual ou Conta Conjunta.
2) Uma lista com os nomes das empresas.
3) Uma tabela com as tarifas para cada faixa de renda. Observe que não é dado um intervalo na tabela de tarifas e você deve inferir esse intervalo com base no início do próximo valor.
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0.37
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0.32
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0.1
54
C:\Users\RAUL~1.SIL\AppData\Local\Temp\Engine_1780_00860c1780d645619aa865fc9f677fee_\Engine_15140_57481cbaeab94843acbe6af7e0930820_.yxdb
Single
Profile
C:\Users\RAUL~1.SIL\AppData\Local\Temp\Engine_1780_00860c1780d645619aa865fc9f677fee_\Engine_15140_3af4f85025054144910a24881859772d_.yxdb
Single
Profile
C:\Users\RAUL~1.SIL\AppData\Local\Temp\Engine_1780_00860c1780d645619aa865fc9f677fee_\Engine_15140_3d8c203cefe1443193417ed185850719_.yxdb
Single
Profile
Warn
Conta = Right([Value], 1)
Conta = IF [Conta] = "I"
THEN "Conta Individual"
ELSE ...
Teste_1 = IF
[Valor] >= [Value_Inicial]
AND [Valor] <= [Value_Final]
THEN [Tar...
Value_Inicial
Int32
4
Empty
[Row-1:Value] + 1
[Row-1:Value] + 1
C:\Users\RAUL~1.SIL\AppData\Local\Temp\Engine_1780_00860c1780d645619aa865fc9f677fee_\Engine_15140_6f985600611d439b82476769ed61b0a3_.yxdb
C:\Users\RAUL~1.SIL\AppData\Local\Temp\Engine_1780_00860c1780d645619aa865fc9f677fee_\Engine_15140_35439b1b1dd54b65b59b231687ee9503_.yxdb
C:\Users\RAUL~1.SIL\AppData\Local\Temp\Engine_1780_00860c1780d645619aa865fc9f677fee_\Engine_15140_d1726ebdbe5b4c33bb3dc09edd5b0a7f_.yxdb
Horizontal
PT_Desafio_Semanal_71