find valve of x if number are x,2x+3,3x+6 in A.P
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t1 = x (first term) t2= 2x+p (Second term) t3= 3x+6 (third term) It is an Arithmetic Progression. The difference between two consecutice terms is constant. t2-t1 = t3-t2 2x+p - x= 3x+6-(2x+p) 2x-x+p = 3x+6–2x-p x+p = 3x-2x-p+6 x+p = x-p+6 p= -p+6 p+p =6 2p = 6 P = 6/2 =3 p = 3 Ans : 3 Please mark as brainliest answer
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Topic:- Arithmetic Sequence
We know that formula of AP:- a+(n-1)d
ACCORDING TO THE QUESTION;
Let to be required terms:
T1=X
T2=2x+3
T3=3x+6
Step:-2
Define CommOn difference:-
T2-T1=T3-T2
2x+3-(x)=3x+6-(2x+3)
2x+3-x=3x+6-2x-3
x+3=3x-2x+6-3
x+3=x+3
o
Thanks
We know that formula of AP:- a+(n-1)d
ACCORDING TO THE QUESTION;
Let to be required terms:
T1=X
T2=2x+3
T3=3x+6
Step:-2
Define CommOn difference:-
T2-T1=T3-T2
2x+3-(x)=3x+6-(2x+3)
2x+3-x=3x+6-2x-3
x+3=3x-2x+6-3
x+3=x+3
o
Thanks
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