Consider the formula: G=D+(A+C^2)*E/(D+B)^3 Show the order that a processor would follow to calculate G. To do so, break down the equation into the correct order of operations with one calculation per step. Show the formula for each step, assigning new letters to calculations as necessary. Part A

Part C

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Answer:

1. G=D+(A+C^2)*E/(D+B)^3

cobegin:

p1: (D+B)

p2: p1^3

p3: C^2

p4: A+ p3

p5: E/p2

p6: p4 * p5

p7: D + p6

   :G

coend

2. Now The value A=2, B=4, C=5, D=6, and E=8

p1: 6+4 =10

p2: p1 ^3= 10^3= 1000

p3: c^2= 5^2 =25

p4: A + p3= 2 +25 =27

p5: 8/1000

p6: 27 *8/1000

p7: D+ P6= 6+ 216/1000

      = 6216/1000

      =6.216

Explanation:

The above, first bracket with power is processed, and then power inside and outside bracket. And rest is according to BODMAS, and one process is solved at a time.

The order of operation is the ordered steps followed by the processor to evaluate an arithmetic operation

The formula is given as:

G=D+(A+C^2)*E/(D+B)^3

The processor starts by evaluating the exponent C^2.

Represent C^2 with p1.

So, the formula becomes

G=D+(A+p1)*E/(D+B)^3

Next, the processor evaluates the expression in brackets (starting from the numerator)

Represent A + p1 with p2.

So, the formula becomes

G=D+p2*E/(D+B)^3

Represent D + B with p3

So, the formula becomes

G=D+p2*E/p3^3

Next, evaluate the exponent p3^3.

So, we have:

G=D+p2*E/p4

Next, E is divided by p4 to give p5

G=D+p2*p5

Next, p2 and p5 are multiplied to give p6

G=D+p6

Lastly, D is added to p6

G = p7

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