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[1+(4)/(5)+(7)/(5^(2))+(10)/(5^(4))+...=...

[1+(4)/(5)+(7)/(5^(2))+(10)/(5^(4))+...=],[bigcirc(3)/(16)],[bigcirc(35)/(8)],[bigcirc(35)/(4)],[bigcirc(35)/(16)]

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(1)/(5)+(1)/(2.5^(2))+(1)/(3.5^(3))+(1)/(4.5^(4))+.......=

(3)/(4.8)+(3.5)/(4.8.12)+(3.5.7)/(4.8.12.16)+….=

(3)/(4.8)+(3.5)/(4.8.12)+(3.5.7)/(4.8.12.16)+….=

3-(1)/(2)of(4)/(7)+(5)/(7)xx(14)/(35)=

The sum of series 1+(4)/(5)+(7)/(5^(2))+(10)/(5^(3))+...oo is 7/16 b.5/16 c.104/64 d.35/16

(3.5)/(1!)x+(4.6)/(2!)x^(2)+(5.7)/(3!)x^(3)+....=

1-(3)/(4)+(3.5)/(4.8)-(3.5.7)/(4.8.12)+….=

Simplify: ((16)/5-:8/(20))+((15)/5-:3/(35))

Simplify: ((16)/5-:8/(20))+((15)/5-:3/(35))

Solve: (3x)/(7)-(4)/(35)=(2x)/(5)