Show the order of evaluation of the following expressions by parenthesizing all subexpressions and placing a superscript on the )to indicate order. For example, for the expression: a + b * c + d, the order of evaluation would be represented as: ( (a + (b * c)1 )2 + d )3

 Brainliest please!

The answers are explained below.

Explanation:

a.) * and + has same priority so then: ((a * b) - (1+c))

b.) For (++c++) = ((++c)++) , prefix has high precedence.

In remaining operators * and mod has same precedence So evaluate from left to right. ((a * (b - 1)) / (((++c)++) mod d))

There for order of evaluation: ((a * (b - 1)) / (((++c)++) mod d))

c.) for (d * e / a - 3), * has high priority so ((d *e) / a - 3). Now / and - have same priority so then see association from left to right. so

And & has more priority than / so then order of evaluation: ((a - b) / (c & (((d * e) / a) - 3))

d.) In question d, unary minus(-) has high priority then, - has high priority, then and has high priority and then or has low priority. So then order of evaluation: ((-a) or ((c = d) and e))

e.) Here > and <= has high and same precedence then ( a > b) xor c or (d <= 17)

now xor and or has same priority so associates from left to right.

order of evaluation is : ( ((a > b) xor c) or (d <= 17))

f.) uniary minus(-) has high precedence than + so order of evaluation is : ((-a) + b)

Rewriting the expression where there are no precedence rues and the statement is given right to left associativity:

a. c + 1 - b * a

b. d mod (++c++) / (1 - b) * b

c. (3 - a / e * d) & c / (b - a)

d. e and d = c or -a

e. 17 <= d or c xor b > a

f. b + -a

Add the legs a + b is: c = a + b squared

Step-by-step explanation:

y=mx+b is the final answer!   : )

the answer for this question is : 360°

step-by-step explanation:

we have been given a triangle   we need to tell which one of these is a triangle below to map onto itself.

360° rotation is the complete rotation which eventually leads to the same figure which is given.

the correct will be, that is 360° that will cause the triangle below to map onto itself.