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Ronch [10]
3 years ago
14

Evaluate the expression below if x = 3 and y= -4. X - Y - 3+ (-57)

Mathematics
1 answer:
Mariulka [41]3 years ago
4 0

Answer:

-53

Step-by-step explanation:

3-(-4)-3-57

7-3-57

4-57

=-53

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mariarad [96]
hold on i will send in the comments i’m working on it rn
5 0
3 years ago
The total cost for renting a boat is $25 and the cost of fuel a operating the boat is $1.30 per day write equation that will giv
denis-greek [22]

C is the correct answer

$25 is constant and $1.30 is the variable cost that changes per day, therefore it would be $25 + (1.3×No. of Days)

3 0
3 years ago
What is the value of x?
nalin [4]

Answer:

  x = 42.9 m

Step-by-step explanation:

Corresponding sides of similar triangles MAB and MNP are proportional. This means ...

  x/MP = MA/MN

However, we don't have a number for MA yet, so we need to find it.

  MA +AN = MN

  MA = MN - AN            subtract AN

  MA = 67.2 m - 32 m = 35.2 m

Now, we can use this to find x.

  x = MP · (MA/MN) = (81.9 m) · 35.2/67.2

  x = 42.9 m

4 0
3 years ago
How many square feet of out door carpet will we need for this hole
Vadim26 [7]
Hey! Let me help you on this one.

As you can see, this is a very complex shape, and this might confuse you at first. Don't fear, there is a very easy and fun way to solve it.

Take a closer look at the problem. Do you notice anything? It consists of few different shapes that might be much easier for you to find area of. 

For example, as you can see on the image I have sent you, these are the shapes present in the figure.

On this image, only two types of figures are present - triangle and a rectangle. Both shapes have a very easy area formula.

Triangle - S=  \frac{a*b}{2}

Rectangle - S=a*b

Using these formulas, let's find the area of this complex figure by solving for each individual shape, and then, adding everything together.

Triangle at the bottom has a side of 4 feet, and an unknown second side. We can find it by getting the difference of 12 feet and 8 feet.

Why you might ask? Well, if you look at it closer, the difference is exactly the length of the side we need.

12-8=4

Neat! It's four as well. Let's start solving for its area.

S= \frac{4*4}{2}
S=8

Area of the first triangle is 8 feet squared. Let's get into the second triangle. It's right above this one!

Length of its right side is 3 feet, and the length of the bottom side is the same as the one we found few steps back - four feet.

S= \frac{4*3}{2}
S= 6

Awesome! Area of the second triangle is 6 feet squared. Let's take a closer look at the last figure - rectangle.

S=8*3
S=24

Area of the rectangle is 24 feet squared. Done, we have all the areas of individual shapes. Let's add them together.

24+6+8=38

Answer: The area of this figure is 38 feet squared

5 0
4 years ago
Brandon Brandon Drew the two congruent squares shown he divided one square into 2 congruent triangular parts he divided the othe
Luba_88 [7]

Incomplete question: <em>Options</em>

(a) Each triangular part and each rectangular part represents 1/2 the area of one square.

(b) Each triangular part has an area that is greater than the area of each rectangular part.

(c) Each triangular part and each rectangular part represents 1/4 the area of one square

(d) Each rectangular part has an area that is greater than the area of each triangular part.

<em>See attachment for squares</em>

Answer:

(a) Each triangular part and each rectangular part represents 1/2 the area of one square.

Step-by-step explanation:

Given

See attachment

Required

Which statement is true

Before the division, the area of both squares is:

Area = l * w

After the division:

The area of the triangle is:

Area = \frac{1}{2} * base * height

A_1 = \frac{1}{2} * l * w

Substitute Area for l * w

A_1 = \frac{1}{2} *Area

This equals half the area of the square

The area of the rectangle is:

Area = length * width

The length of the rectangle is now half the length of the original square.

So, we have:

A_2 = \frac{1}{2} l * w

Substitute Area for l * w

A_2 = \frac{1}{2} *Area

<em>From the values of A1 and A2, we can conclude that (a) is true</em>

5 0
3 years ago
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