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andre [41]
3 years ago
5

6 hours and 42 minutes equals how many minutes

Mathematics
2 answers:
USPshnik [31]3 years ago
7 0
So since an hour is 60 minutes.
Multiply 60x6
Which gives you 360
Then add 42
Answer is: 402 minutes
Tresset [83]3 years ago
5 0

Answer:

402

Step-by-step explanation:

every hour is 60 minutes so multiply 6 by 60. 360 minutes for 6 hours. Then add 42 to it. 402

-plz mark brainliest-

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If h (x) = {(-2,3), (0,4), (1,6), (2, 9)}<br><br> then what set of values represent h-1 (x) ?
vfiekz [6]

Answer:

h^{-1}(x)=\{(3,-2),(4,0),(6,1),(9,2)\}

Step-by-step explanation:

Given: h(x)=\{(-2,3),(0,4),(1,6),(2,9)\}

To find: h^{-1}(x)

Solution:

A relation is said to be a function if each and every element of the domain has a unique image in the co-domain.

Inverse of a function exist if it is both one to one and onto.

h(x)=\{(-2,3),(0,4),(1,6),(2,9)\}

h^{-1}(x)=\{(3,-2),(4,0),(6,1),(9,2)\}

7 0
2 years ago
11 = − 3k − 22 − 8k<br> K equals what?
butalik [34]

  11 = -3k - 22 - 8k

  11 = -11k - 22         <em>added like terms (-3k and -8k)</em>

<u>+22</u>     <u>     +22 </u>

33 = -11k

\frac{33}{-11} = \frac{-11k}{-11}

 -3 = k

Answer: k = -3

3 0
3 years ago
Which equation represents the line that passes through (-8,11) and (4,7/2)
Masja [62]

Answer:

Step-by-step explanation:

7 0
3 years ago
There are 8 big fish for every
SCORPION-xisa [38]
So what’s the question-
8 0
3 years ago
How do you find the surface area of a composite figure?
Mekhanik [1.2K]

A composite figure is a figure made up of simple shapes. To find the total surface area of a composite figure, you break up the composite figure into simple shapes whose surface areas you can find using existing formulas. Then you add all the areas of the simple shapes to find the total surface area of the composite figure.

The figure in this problem is a cylinder with a cone on top. The visible areas are: 1) The lower base of the cylinder; 2) The lateral area of the cylinder (the vertical wall all around the cylinder); 3) The lateral area of the cone.

The base of the cone and top base of the cylinder are not visible because they are interior to the composite figure. We only have the three surfaces described above to calculate and add together.

1) The lower base of the cylinder is a circle. We use the formula for the area of a circle using a radius of 4 cm.

A_{circle} = \pi r^2 = \pi \times (4~cm)^2 = 16 \pi~cm^2

2) The lateral area of the cylinder is the area of a rectangle whose length is the circumference of the base and whose width is the height of the cylinder.

A_{lateral~rectanlge} = LW = 2 \pi r \times h = 2 \pi (4~cm)(8~cm) = 64\pi~cm^2

3) The lateral area of the cone is given by the formula:

A_{lateral~cone} = \pi r \sqrt{r^2 + h^2}

A_{lateral~cone} = \pi \times (4~cm)\sqrt{(4~cm)^2 + (5~cm)^2}

A_{lateral~cone} = 4 \pi \sqrt{41} ~cm^2

To find the total surface area, we add the three surface areas we found above.

A = 16 \pi~cm^2 + 64\pi~cm^2 + 4 \pi \sqrt{41} ~cm^2

The exact area is:

A = (80 + 4 \sqrt{41})\pi ~cm^2

The approximate area in terms of pi is:

A = 105.6 \pi~cm^2

7 0
3 years ago
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