if x=1 , 2 , 3, 4, 5 y=7 , 16, 28 , 43, 62 whats the equation, please
Let us assume the equation is y=mx+c. Plugging in the first values 7=m*1+c 7=m+c 7-m=c Plugging in the second values 16=m*2+c 16=2m+c 16-2m=c 7-m=16-2m solve for m. Then substitute the value of m in 7-m=c to find c. After finding both m and c check if other values given satisfy ur equation.
It's not linear, actually a quadratic
ya u r right. @ash2326. I see tht other values given do not satisfy the eqn
@ash2326 , how did u get quadratic ? if last value was 61, then it would have been quadratic....i think this is exponential or something.....
nopes, its 2nd differences are 3,3,4....so higher differences are not constant, thats why it cannot be x^(something)...it might be (something)^x @ajprincess u were telling ?
i mean y=a^x+c
I tried with the quadratic form bt did nt succeed. maybe u r right. I am not gud with finding exponential eqns. thanx a lot for clearing that up @hartnn
u would have got a quadratic equation if last value was 61.... 2nd differences would have been constant,3,3,3 and it would have been polynomial of degree 2
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