Que. No. 30The backward differences of y, a function of equally spaced

1.	Que. No. 30The backward differences of y, a function of equally spaced values of x are denoted by the operatorO A) sigmaB) alphaC) dellD) Delta
Answer» SOLUTION TO CHOOSE THE CORRECT OPTION The backward differences of y, a function of EQUALLY spaced values of x are DENOTED by the operator A) sigma B) alpha C) dell D) DELTA EVALUATION The Newton's backward formula for an interpolating POINT x being near the end of the table. Newton's backward formula is given by $\displaystyle \sf{f(x) = y_n + u. \Delta y_{n-1} + \frac{u(u + 1)}{2}{\Delta}^{2} y_{n-2} + .... }$ Hence from above we can CONCLUDE that the backward differences of y, a function of equally spaced values of x are denoted by the operator Delta FINAL ANSWER Hence the correct option is D) Delta ━━━━━━━━━━━━━━━━ Learn more from Brainly :- 1. M+N(dy/dx)=0 where M and N are function of (A) x only (B) y only (C) constant (D) all of these brainly.in/question/38173299 2. This type of equation is of the form dy/dx=f1(x,y)/f2(x,y) (A) variable seprable (B) homogeneous (C) exact (D) none ... brainly.in/question/38173619

Que. No. 30The backward differences of y, a function of equally spaced values of x are denoted by the operatorO A) sigmaB) alphaC) dellD) Delta

Answer»

TO CHOOSE THE CORRECT OPTION

The backward differences of y, a function of EQUALLY spaced values of x are DENOTED by the operator

A) sigma

B) alpha

C) dell

EVALUATION

The Newton's backward formula for an interpolating POINT x being near the end of the table. Newton's backward formula is given by

$\displaystyle \sf{f(x) = y_n + u. \Delta y_{n-1} + \frac{u(u + 1)}{2}{\Delta}^{2} y_{n-2} + .... }$

Hence from above we can CONCLUDE that the backward differences of y, a function of equally spaced values of x are denoted by the operator Delta

FINAL ANSWER

Hence the correct option is D) Delta

━━━━━━━━━━━━━━━━

Learn more from Brainly :-

1. M+N(dy/dx)=0 where M and N are function of

(A) x only

(B) y only

(D) all of these

2. This type of equation is of the form dy/dx=f1(x,y)/f2(x,y)

(A) variable seprable

(B) homogeneous

(D) none ...