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satela [25.4K]
1 year ago
11

A geometry teacher asked Saul to define “obtuse triangle.” Saul said that an obtuse triangle is a triangle with one interior ang

le measure greater than 90° and two interior angle measures less than 90°. Is Saul's definition valid?
Mathematics
1 answer:
olga_2 [115]1 year ago
7 0
It is valid.
The three angles must add up to 180. So, if one is more than 90, the other two have to be less than 90.
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Jamal works as an electrician's apprentice. He rewired 4 electrical outlets in 1 and one-halfhours. If he works at the same pace
iragen [17]

Answer:

We conclude that Jamal will rewired 20 electrical outlets for 7.5 hours.

Step-by-step explanation:

We know that Jamal  rewired 4 electrical outlets in 1 and one-half hours. We calculate how many electrical outlets will he rewired for 7.5 hours.

We have the following proportion:

4:1.5=x:7.5\\\\1.5x=4\cdot 7.5\\\\1.5x=30\\\\x=\frac{30}{1.5}\\\\x=20

We conclude that Jamal will rewired 20 electrical outlets for 7.5 hours.

3 0
2 years ago
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Solve (Y+5)^3/2=4 where y is a real number
koban [17]

Answer:

y {}^{2}  + 10y =  - 33.5

Step-by-step explanation:

(y+5)(y+5)x3/2=4

Y(y+5)+5(y+5) x 3/2=4

y {}^{2}  + 5y + 5y + 25 \times 3  \2 = 4

y ^{2}  + 10y + 75 \2 = 4

y {}^{2}  + 10y + 37.5 = 4

y {}^{2}  + 10y = 4 - 37.5

y {}^{2}  + 10y =  - 33.5

5 0
1 year ago
Let T W Rn ! Rm be a linear transformation. Show that if T maps two linearly independent vectors onto a linearly dependent set,
Mandarinka [93]

Answer:

The solution proves that the equation has a non-trivial solution.  

Step-by-step explanation:

We want to show that the equation has nontrivial solutions for which c_{1} T(v_{1} ) + c_{2} T(v_{2} ) + c_{3} T(v_{3}) = 0

Let c_{i} be a set of non-zero numbers such that that c_{1} v_{1}  + c_{2} v_{2} + c_{3} v_{3}  = 0

Because T is a linear solution:

c_{1}T(v_{1} ) + c_{2} T (v_{2} ) + c_{3} T (v_{3} ) = T (c_{1} v_{1} ) + T(c_{2}v_{2} ) + T(c_{3} v_{3} )

                                            = T(c_{1}v_{1}  + c_{2} v_{2}  + c_{3} v_{3} )

                                            = T(0)

                                            = T (00)

                                            = 0T(0)

                                            = 0

This shows that T( v_{1} ) are linearly independent with the mapping resulting in a non-trivial solution.

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