Question

Think of letters A,B,C,D,E,F,G,H,I,J,K,L,M,N,O,P,Q,R,S,T,U,V,W,X,Y,Z. if BAD=10,DAC=,11andCGI=22 what is PAD?​

Answer 1

We can use the given values to solve for PAD.

From the given information, we know that:

BAD = 10

DAC = 11

CGI = 22

We can use this information to find the values of B, A, and C, as follows:

B + A + D = 10 (from BAD = 10)

D + A + C = 11 (from DAC = 11)

C + G + I = 22 (from CGI = 22)

Now, we can substitute the second equation into the first equation to eliminate the variable D:

(B + A + D) - (D + A + C) = 10 - 11

B - C = -1

We can also substitute the third equation into the second equation to eliminate the variable C:

(D + A + C) - (C + G + I) = 11 - 22

D + A - G - I = -11

Now we have two equations with two unknowns (B - C = -1 and D + A - G - I = -11). We can use these equations to solve for B, A, C, D, G, and I.

First, we can solve for B in terms of C:

B = C - 1

Then, we can substitute this expression for B into the third equation to get:

(C - 1) + A + G = 22

C + A + G = 23

Next, we can substitute the expression for B into the first equation to get:

(C - 1) + A + D = 10

C + A + D = 11

Now we have two equations (C + A + G = 23 and C + A + D = 11) with three unknowns (C, A, and D). We can solve for one of the variables in terms of the other two and then substitute into one of the equations to solve for the other variable.

Let's solve for D in terms of C and A:

D = 11 - C - A

Now we can substitute this expression for D into the equation C + A + G = 23:

C + A + G = 23

C + A + (22 - C - A) = 23

Simplifying, we get:

G = 1 + C

Now we can substitute these expressions for D and G into the equation D + A - G - I = -11