MATHEMATICS HIGH SCHOOL

Solve –5√ x = –15.

A. x = –7
B. x = –9
C. x = 7
D. x = 9

Answers

Answer 1

Answer:

Answer:

Option (d) is correct.

$x=9$

Step-by-step explanation:

Given : expression $-5√(x)=-15$

We have to solve for x.

Consider the given expression $-5√(x)=-15$

Divide both side by -5, we have,

$√(x)=(-15)/(-5)$

Simplify, we have,

$√(x)=3$

Squaring both side, we get,

$(√(x))^2=3^2$

Simplify, we get,

$x=9$

Thus, Option (d) is correct.

Answer 2

Answer: -5√x = -15
-5 -5
√x = 3
x = 9

The answer is D.

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Three individuals form a partnership and agree too divide the profits equally. X invest -9,000 , Y invest 7,000, Z invest 4,000. How much less does X receive if the profits were divided in proportion to the amount invested ?

Answers

If there is no equal profit, X could receive 9000:(9000+ 7000 + 4000)*. 100%= 45% however, the profit are divided equally as 33 % each. so there are 45-33 = 12% less of profit X could receive

How many ways can the letters of the word ORGANISM be arranged so the third letter is G?

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Malcolm wanted to build a dog run with an area of 64. What is the smallest perimeter the dog run could be

Answers

If it needs to be a rectangle, then the rectangle with the smallest perimeter for
a given area is the square. He needs 32 feet of fence, and should fence off a
square that's 8 x 8 .

But if he's willing to go to the trouble, the perimeter of a circle with the same area
is even less than the square.

A = (pi) (R²)
R = √(64/pi).

Circumference = (2 pi) (R) = 2 pi √(64/pi) = √(256 pi) = 28.359 (rounded).

That's 11.4% less fence to buy, for a circular run.

But on the other hand, what have you got against the dog ? One of
the two main purposes of a dog run is to give the dog a place to run.
Minimizing the perimeter also minimizes the distance where he can get
up some speed and run in a straight line ... freeing up his hips, clearing
the cobwebs from his brain, smelling the air, keeping his claws nice and
worn down. With the emotional well-being of the dog in mind, I'd expect
you'd want to give him the maximum possible straight route inside the
run, which, unfortunately, also maximizes the amount of fence that Malcolm
has to provide.

But I digress. The math is done. The question is answered.
This case is closed.

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