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stiks02 [169]
3 years ago
7

How do you tell the difference between a obtuse angle, a right angle and a acute angle?

Mathematics
1 answer:
Cerrena [4.2K]3 years ago
6 0
Obtuse angle= (>90 degrees) Opened wider than a perfect 'L' angle
Right angle= Perfect 'L' angle (90 degrees)
Acute angle= (<90 degrees) Smaller than a perfect 'L' angle

God bless!
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andrew-mc [135]
The answer would be 36
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3 years ago
What is 970+12% of the amount over 9,700
kherson [118]

The answer is 2,134 because you do 12% times 9,700 + 970

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The amount of money earned by bank customers based on the amount of principal in their savings account is _______________.
dimaraw [331]

Answer:

interest

Step-by-step explanation:

8 0
3 years ago
HELP ME PLEASE!!
LUCKY_DIMON [66]

Using a system of equation, we have that:

a)

  • x, which is the cost of on-site service.
  • y, which is the cost of at-store service.
  • z, which is the cost of by-mail service.

b)

The system is:

x = 3y

z = y - 10

15x + 40y + 5z = 3100

c)

The cost of one on-site repair service is of $90.

Item a:

The variables are:

  • x, which is the cost of on-site service.
  • y, which is the cost of at-store service.
  • z, which is the cost of by-mail service.

Item b:

On-site service costs <u>3 times as much as at-store service</u>, thus:

x = 3y

By mail service costs <u>$10 less than at-store</u>  service, thus:

z = y - 10

Last week, the shop completed <u>15 services on-site, 40 services at-store, and 5 services by mail for total sales of $3100</u>, thus:

15x + 40y + 5z = 3100

The system is:

x = 3y

z = y - 10

15x + 40y + 5z = 3100

Item c:

  • The cost of one on-site repair service is x.
  • First, replacing the first two equations into the third, we find y, and then with it we find x.

15x + 40y + 5z = 3100

15(4y) + 40y + 5(y - 10) = 3100

60y + 40y + 5y = 3150

105y = 3150

y = \frac{3150}{105}

y = 30

Then

x = 3y = 3(30) = 90

The cost of one on-site repair service is of $90.

A similar problem is given at brainly.com/question/24823220

3 0
3 years ago
Two circles of radius 8 are tangent to the graph of
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</span>
5 0
3 years ago
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