the 4th and 7th the terms of an ap are 3,36 find the ap anf its
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Answered by
2
here you go ☆☆
▪a4= 3
▪a7 = 36
▪a4 = a+ 3d
▪a7 = a+ 6d
a + 6d = 36
a + 3d = 3
-_-____-______
3d = 33
d = 33/3
▪d = 11
a + 3 × 11 = 3
a + 33 = 3
a = 3 - 33
▪a = -30
□AP = -30,-19,-8.........
hope it helps you........
▪a4= 3
▪a7 = 36
▪a4 = a+ 3d
▪a7 = a+ 6d
a + 6d = 36
a + 3d = 3
-_-____-______
3d = 33
d = 33/3
▪d = 11
a + 3 × 11 = 3
a + 33 = 3
a = 3 - 33
▪a = -30
□AP = -30,-19,-8.........
hope it helps you........
saviolouis5:
thank you very much
Answered by
4
T4=3 [given ]
So,
a+(n-1)d=3
a+3d=3.........<1>
Again,
T7=36. [given]
So,
a+(n-1)d=36
a+6d=36........<2>
Now, solving equation 1&2 we get,
3d=33
Therefore d=11....{common difference }
Putting value of d in <1> we get,
a=-30
Thus required AP is....
a,a+d,a+2d,a+3d....
-30,-19,-8,3....
Hope it helps you...
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