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elena-s [515]
3 years ago
6

PLEASE HELPPPPP!!!! WILL AWARD BRAINLIEST

Mathematics
1 answer:
Monica [59]3 years ago
5 0

The boxes checked are right

a) true: In some instances, an irrational number can be added to an irrational number to become rational, but adding a rational number to one will not work

b) false: It only sometimes works

c) true: e.g. square roots --> (√5)² = 5

d) true: a rational number multiplied by any rational number will be rational

e) false: e.g. perfect squares --> √64 = 8

f) true: e.g. √(5/3) = (√5)/(√3) = (√5*√3)/3

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Simplify <br> 4y + 7x + 16y – 12x
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-5x + 20y
That is the answer, I would like brainliest please
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nikdorinn [45]

Answer:

it's answer is C. .80

Step-by-step explanation:

With reference angle A

base (b) = 8

Hypotenuse (h) = 10

Now

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Find the slope-intercept form of the given line that passes through the points (0, -3) and (4, 1). Include your work in your fin
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3 years ago
What is the slope of y=−12?
il63 [147K]

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6 0
3 years ago
An equivalent expression with a rational denominator is...
Whitepunk [10]

Given the expression,

(8x-56x^2)/(\sqrt{14x-2})

We will have to rationalize the denominator first. To rationalize the denominator we have to multiply the numerator and denominator both by the square root part of the denominator.

[(8x-56x^2)(\sqrt{14x-2})]/[(\sqrt{14x-2})(\sqrt{14x-2})]

If we have (\sqrt{a})(\sqrt{a}), we will get \sqrt{a^2} by multiplying them. And \sqrt{a^2} = a.

So here in the problem, we will get,

[(8x-56x^2)(\sqrt{14x-2})]/(14x-2)

Now in the numerator we have (8x-56x^2). We can check 8x is common there. we will take out -8x from it, we will get,

-8x(-1+7x)

-8x(7x-1)

And in the denominator we have 14x-2. We can check 2 is common there. If we take out 2 from it we will get,

2(7x-1)

So we can write the expression as

[(-8x)(7x-1)(\sqrt{14x-2})]/[2(7x-1)]

(7x-1) is common to the numerator and denominator both, if we cancel it we will get,

(-8x)(\sqrt{14x-2})/2

We can divide -8 by the denominator, as -8 os divisible by 2. By dividing them we will get,

(-4x)(\sqrt{14x-2})

(-4x)(14x-2)^(1/2)

So we have got the required answer here.

The correct option is the last one.

4 0
3 years ago
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