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AlladinOne
1 month ago
14

If i purchase a product for $79.99 and two accessories for 9.99 and 7.00 how much will i owe after taxes applies 8.75%

Mathematics
1 answer:
PIT_PIT [9.1K]1 month ago
8 0

Answer:

The total price comes to $105.47

Detailed solution:

Buying one product priced at $79.99 along with two accessories priced at $9.99 and $7.00 respectively requires calculating the amount owed after applying an 8.75% sales tax.

The combined cost before tax is:

$79.99 + $9.99 + $7.00

= $96.98

Next, we apply the 8.75% tax rate:

∴ Tax=8.75\%\thinspace of\thinspace96.98

               =8.48575=8.49(approx)

Thus, the final amount after taxes is $96.98 + $8.49 = $105.47

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Answer:

The result is 2

Step-by-step explanation:

A segment requires at least 2 points for its construction.

In geometry, a line segment refers to a section of a line defined by two unique endpoints, encompassing all points located along the line segment between these endpoints.

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Jacob has a balance of $160 in her school lunch account, and he spends $10 per day for lunch. His sister Samantha has $40 in her
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3 days ago
A ship anchored in a port has a ladder which hangs over the side. The length of the ladder is 200cm, the distance between each r
Leona [9271]

Response:

The answer to the inquiry is 8 hours.

Step-by-step breakdown:

Information

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Distance between rungs = 20 cm

Tide rise rate = 10 cm/h

Fifth rung =?

Procedure

1.- Determine the total height the tide must reach

Height = 20 cm x 4

                 = 80 cm   as the first rung is touching the water.

2.- Calculate the time needed

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Time = 80 cm / 10 cm/h

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3 0
16 days ago
A trust fund worth $25,000 is invested in two different portfolios, this year, one portfolio is expected to earn 5.25% interest
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Answer:

A sum of $12,000 should be allocated at an interest rate of 5.25%, while $13,000 should be put in at 4%.

Step-by-step explanation:

Recall that

The simple interest formula is given by

I=P(rt)

where

I represents the total interest earned,

P is the initial investment,

r stands for the interest rate, and

t is the number of time periods.

Define

x as the amount invested at 5.25%,

and (25,000 - x) as the amount put in at 4%.

From the problem,

t=1\ year\\ P_1=\$x\\P_2=\$(25,000-x)\\r_1=0.0525\\r_2=0.04\\I=\$1,150

Plugging these into the formula:

I=P_1(r_1t)+P_2(r_2t)

1,150=x(0.0525*1)+(25,000-x)(0.04*1)

Now, isolate x:

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Hence, investing $12,000 at 5.25% and $13,000 at 4% meets the required interest condition.

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1 month ago
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