MATHEMATICS HIGH SCHOOL

On Friday, a local restaurant served 150 customers. Of these, 114people ordered soup. What percent of the customers ordered soup?


A: 13%

B: 66%

C: 34%

D: 76%

Answers

Answer 1
Answer: The answer is D, because we will divide 114 by 150 and the total converted to percentage is 76

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The new club sticker is in the shape of a triangle. It has a height of 16 inches and a base of 14 inches. The area of the club sticker is ____ square inches.Triangle with height of 16 inches and base of 14 inches.

Answers

The area of a triangle is:

1/2 x base x height.

So with those values:
1/2 x 14 x 16 = 112

So the club would have an area of 112 inches squared.

Hello,

The correct answer is 112 Square Inches.

Hope this helps!!!! Happy Holidays!!!! (:

Find the value for x and y

Answers

Answer: x=70, y=30

Step-by-step explanation:

What is 481 divided by 8?Is it 60 with a remainder of 1 ?

Answers

Yes. 60 remain 1 or 60.125 . 

Solve the following:2(x+3)=x-4

Answers

To solve the equation 2(x+3) = x-4, you can follow these steps:

1. Distribute the 2 on the left side of the equation to both terms inside the parentheses:
2x + 6 = x - 4

2. Now, let's isolate x on one side of the equation. You can do this by subtracting x from both sides:
2x - x + 6 = -4

3. Simplify the left side by combining like terms (2x - x):
x + 6 = -4

4. To isolate x, subtract 6 from both sides of the equation:
x + 6 - 6 = -4 - 6

5. Simplify both sides:
x = -10

So, the solution to the equation is x = -10.

In right triangle XYZ, the tangent of acute angle X is 4. What is the secant of angle X?

Answers

Answer:

The secant of angle x; sec x = √17

Step-by-step explanation:

Here, given the tangent of an angle, we want to find the value of the secant

Mathematically;

sec^2 x = 1 + tan^2 x

This is from trigonometric identity

Thus;

sec x = √(1 + tan^2 x)

According to the question;

tan x = 4

So tan^2 x = 4^2 = 16

Thus;

sec x = √1 + 4^2

sec x = √17

Find lim 9x^4+3/4x^4

Answers

\lim\limits_(x \to \infty)(9x^4+3)/(4x^4)=\lim\limits_(x \to \infty)(x^4\cdot\left(9+(3)/(x^4\right)))/(4x^4)=\lim\limits_(x \to \infty)(9+(3)/(x^4))/(4)=(9+0)/(4)=\frac{9}4.\n\nI\;used\;\lim\limits_(x\to\infty)(3)/(x^4)=0.

Green eyes.
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