सोल्यूशन - भूमितीय अनुक्रम

मालिकेचा सामान्य रूप कसा असेल हे शोधण्यासाठी, पहिला मूळभूत: $$a=350$$ आणि सामान्य अनुपात: $$r=0.005714285714285714$$ या भूतगणितीय मालिकेच्या सूत्रात ठेवा:

$$a_1=350$$

$$a_2=a_1·r^{n-1}=350\cdot {0.005714285714285714}^{2-1}=350\cdot {0.005714285714285714}^1=350\cdot 0.005714285714285714=2$$

$$a_3=a_1·r^{n-1}=350\cdot {0.005714285714285714}^{3-1}=350\cdot {0.005714285714285714}^2=350\cdot 3.265306122448979E-05=0.011428571428571427$$

$$a_4=a_1·r^{n-1}=350\cdot {0.005714285714285714}^{4-1}=350\cdot {0.005714285714285714}^3=350\cdot 1.8658892128279885E-07=6.53061224489796E-05$$

$$a_5=a_1·r^{n-1}=350\cdot {0.005714285714285714}^{5-1}=350\cdot {0.005714285714285714}^4=350\cdot 1.066222407330279E-09=3.7317784256559764E-07$$

$$a_6=a_1·r^{n-1}=350\cdot {0.005714285714285714}^{6-1}=350\cdot {0.005714285714285714}^5=350\cdot 6.0926994704587374E-12=2.132444814660558E-09$$

$$a_7=a_1·r^{n-1}=350\cdot {0.005714285714285714}^{7-1}=350\cdot {0.005714285714285714}^6=350\cdot 3.48154255454785E-14=1.2185398940917473E-11$$

$$a_8=a_1·r^{n-1}=350\cdot {0.005714285714285714}^{8-1}=350\cdot {0.005714285714285714}^7=350\cdot 1.9894528883130572E-16=6.963085109095701E-14$$

$$a_9=a_1·r^{n-1}=350\cdot {0.005714285714285714}^{9-1}=350\cdot {0.005714285714285714}^8=350\cdot 1.1368302218931755E-18=3.9789057766261144E-16$$

$$a_{10}=a_1·r^{n-1}=350\cdot {0.005714285714285714}^{10-1}=350\cdot {0.005714285714285714}^9=350\cdot 6.496172696532431E-21=2.273660443786351E-18$$