in an ap of 15 terms the sum of 10 terms is 210 and the sum of its last 15 term is 265 find the AP
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a10=210 and a15=265
a+9d=210. (eq.1)
a+14d=265. (eq.2)
from eq.1 , a=210-9d
now putting these term in eq.2
a+14d=265
210-9d+14d=265
210+5d=265
5d=265-210
5d=50
'd=50'
now, a=210-9d
a=210-9(50)
a=210-450
'a=-240'
a+9d=210. (eq.1)
a+14d=265. (eq.2)
from eq.1 , a=210-9d
now putting these term in eq.2
a+14d=265
210-9d+14d=265
210+5d=265
5d=265-210
5d=50
'd=50'
now, a=210-9d
a=210-9(50)
a=210-450
'a=-240'
Answered by
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step by step solution
a15=265
a+14d=265. ---(1)
a10=210
a+9d=210. ----(2)
substract from equationt. (1) to (2)
5d=265-210
5d=55
d=11
a=210-9d
a=210-9x11
a=210-99
a=111
now your ap is...
111,122,133,144,155,166,177,188,199,210,221,232, 243,254,265
Thank you dear
hope it's helpful
a15=265
a+14d=265. ---(1)
a10=210
a+9d=210. ----(2)
substract from equationt. (1) to (2)
5d=265-210
5d=55
d=11
a=210-9d
a=210-9x11
a=210-99
a=111
now your ap is...
111,122,133,144,155,166,177,188,199,210,221,232, 243,254,265
Thank you dear
hope it's helpful
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