Plz me no which shows a correct order to solve this story problem?

kent and curtis went to the state fair. they had to pay a total of $7.18 sales tax on everything they bought. they spent $22.50 for each admission ticket and $35.50 altogether for food. they split all the costs evenly. how much did each boy pay?

step 1: calculate the price of 2 admission tickets.

a step 2: add that amount to the amount spent on food and the tax.

step 3: divide by 2.

step 1: add $22.50 and $35.50.

b step 2: divide the total by 2.

step 3: add the amount of the tax.

c step 1: double the amount for 1 admission ticket.

step 2: take half of the amount spent on food and add the total from step 1 plus the tax.

step 3: divide by 2.

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In δabc shown below, ∠bac is congruent to ∠bca: triangle abc, where angles a and c are congruent given: base ∠bac and ∠acb are congruent. prove: δabc is an isosceles triangle. when completed (fill in the blanks), the following paragraph proves that line segment ab is congruent to line segment bc making δabc an isosceles triangle. (4 points) construct a perpendicular bisector from point b to line segment ac . label the point of intersection between this perpendicular bisector and line segment ac as point d: m∠bda and m∠bdc is 90° by the definition of a perpendicular bisector. ∠bda is congruent to ∠bdc by the definition of congruent angles. line segment ad is congruent to line segment dc by by the definition of a perpendicular bisector. δbad is congruent to δbcd by the line segment ab is congruent to line segment bc because consequently, δabc is isosceles by definition of an isosceles triangle. 1. corresponding parts of congruent triangles are congruent (cpctc) 2. the definition of a perpendicular bisector 1. the definition of a perpendicular bisector 2. the definition of congruent angles 1. the definition of congruent angles 2. the definition of a perpendicular bisector 1. angle-side-angle (asa) postulate 2. corresponding parts of congruent triangles are congruent (cpctc)

In 1995 america online had about 3000000 users over the next decade users are expected to increase from a few million to the tens of millions suppose the number of users increased by 150% by the year 2000 how many users will there be in the year 2000

How do you solve questions 29 and 31?