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3 years ago

Which triangles are congruent by SAS???

Mathematics

1 answer:

natita [175]3 years ago

5 0

Answer:

Triangle VTU and ABC are congruent by SAS

Step-by-step explanation:

You can tell that these triangles are the same because the lines on the sides and angle are the same.

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Which value of x would make the rate of change between the two points -5? (12,7) and (x,17)

wolverine [178]

Step-by-step explanation:

$\sqrt{(12 - x) {}^{2} + {(7 - 17) {}^{2} } } = - 5\\ \\ \sqrt{144 + x {}^{2} - 24x + ( - 10) {}^{2} } = - 5 \\ \\ \sqrt{144 + x {}^{2} - 24x + 100} = - 5 \\ \\ 244 + x {}^{2} - 24x = 25 \\ \\ {?}^{2}$

$you \: can \: now \\ \: continue \: evaluating \: it$

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2 years ago

Work out radius of 1.43 x 10^5

Gennadij [26K]

Answer:

Step-by-step explanation:

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3 years ago

For a telephone call from New York City to Los Angeles, a telephone company charges $1.05 for the first three minutes and $0.25

Serggg [28]

c because m is the number of minutes over 3 so you would multiply that by 0.25 and add 1.05 altogether.

1.05 is what under 3 minutes is. 0.25 times m(the number of minutes over 3) and add them.

1.05+0.25

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3 years ago

The volume of a rectangular box is 2x(2x + 5)(2x – 3). (Drawing is not to scale.)

Anarel [89]

Answer:

Option B. The volume is the product of the area of the base, 2x(2x + 5), and the height, 2x – 3

Step-by-step explanation:

<u><em>The picture of the question in the attached figure</em></u>

we know that

The volume of a rectangular prism is equal to

$V=BH$

where

B is the area of the base of the prism

H is the height of the prism

In this problem we have

The area of the base B is equal to

$B=2x(2x+5)\ units^2$

The height H is equal to

$H=2x-3\ units$

therefore

The volume is equal to

$V=2x(2x+5)(3x-3)\ units^3$

The volume is the product of the area of the base, 2x(2x + 5), and the height, 2x – 3

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3 years ago

The graph of quadratic function g is shown on the grid. the coordinates of the x-intercepts, the y-intercept, and the vertex are

Alenkinab [10]

C) (-3, 1) is the answer

The maximum value is the highest point.

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3 years ago