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snow_lady [41]
2 years ago
11

The price of a refrigerator at Best Buy is $4,299.00. Best Buy is offering a $900 instant discount. There is also a $100 instant

rebate available thru the Reliant Energy program. Not including sales tax, what is the final price of the refrigerator if you took all discounts available? The final price of the refrigerator (not including sales tax) is $ Blank.
Mathematics
1 answer:
stiks02 [169]2 years ago
4 0

Answer:

Final\ Price = \$ 3299.00

Step-by-step explanation:

Given

Original\ Price  =\$4299.00

Discount = \$900

Rebate = \$100

Required

Determine the final price

If all discounts are taken, the final price is:

Final\ Price = Original\ Price -  Discount -Rebate

This gives:

Final\ Price = \$ 4299.00 - \$900 - \$100

Final\ Price = \$ 3299.00

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zvonat [6]
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2 years ago
Question 27 <br> twice a number x added to another number y gives 35 <br><br> how ??
kenny6666 [7]

Answer:

y+2x=35

so how to get that answer if you divided 35/2= 17.5  so 17 *2= 34 +y= 35

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5 0
2 years ago
At Andrew Jackson High School, students are only allowed to enroll in AP U.S. History if they have already taken AP World Histor
o-na [289]

Answer:

  • <u><em>About 0.22</em></u>

Explanation:

There are two sets:

  • Set W of incoming seniors who took AP World History, and
  • Set E of incoming seniors who took AP European History

And there is a subset, which is the intersection of those two sets:

  • Subset W ∩ E of senior students who took both.

The incoming seniors who are allowed to enroll in AP U.S. History, call them the subset S, is the set of those students that belong to W or E or both W ∩E.

By property of sets:

  • S = W + E - W∩E = 175 + 36 - 33 = 178

Then, 178 out of 825 incoming seniors took one or both courses, and the desired probability of a randomly selected incoming senior is allowed to enroll in AP U.S. History is:

  • 178/825 = 0.21576 ≈ 0.22
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3 years ago
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Determine the location of a point (x, y, z) that satisfies the given condition. xyz &gt; 0
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Xyz>0, a-location of a point
if
a∈{{x<0∧y<0∧z>0}∨{x>0∧y<0∧z<0}∨{x<0∧y>0∧z<0}∨{x>0∧y>0∧z>0}}
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