Jahmal has p pairs of shoes. kyle has one less than five times as many pairs of shoes as jahmal. what expression represents the total number of shoes owned by both boys? 6p - 1 5p - 1 5p 5p + 1 the price of gasoline on january 1 is g. the price of gasoline rose 15% above the january 1 price. which expression represents the new price of gasoline in terms of s? 15s 1.15s 85s .85s the state sales tax is 9 percent. denise buys 7 packages of markers, with a cost of m per box. what is the total cost of the markers, including tax? 7m 7.09m 7.63m 7m + .09 a waitress makes $2.15 per hour, plus tips. she estimates that her tips for a shift will total 20% of the total of her customers' receipts, r. if she works a 10 hour shift, which expression represents her expected pay for that shift? $21.50 + .2r $2.15 + .2r $2.35r $23.50r

Problem 1

Jahmal has p pairs of shoes.: p

Kyle has one less than five times as many pairs of shoes as Jahmal.: 5p - 1

Total: p + 5p - 1 = 6p - 1

6p - 1

Problem 2

The problem gives the original price as g. there is no s mentioned in the problem, so I don't see how you can express the higher price in terms of s. Of course, it could be that the original price is s, not g, so then just replace g with s in my answer.

The new price is g plus 15% of g.

g + 15% of g =

= g + 0.15g

= 1.15g

1.15g

Problem 3

One package of markers costs m. 7 packages of markers cost 7m. Now you need to add 9% of 7m to 7m. If you consider 7m to be 100%, if you add 9% to 100%, you get 109%, so you need to express 109% of 7m. To find a percent of a number, multiply the percent by the number. To find 109% of 7m, multiply 109% by 7m.

109% * 7m = 1.09 * 7m = 7.63m

7.63m

Problem 4

She earns $2.15 per hour and works 10 hours.

$2.15/hour * 10 hours = $21.50

From her salary, she earns $21.50 for the 10-hour shift.

Her customer receipts totaled r, and she earns 20% of r in addition to her salary. 20% of r = 0.2r. She earns $21.50 + 0.2r

$21.50 + 0.2r

the answer would be 484

step-by-step explanation:

just multiply 0.484 times 1,000 (formula)