In this figure, A'B'C'D'is a transformation of ABCD.Which type of transformation is A'B'C'D'?
dilation
rotation
reflection
translation

Answers

Answer 1

Answer:

Answer:

translation and um thats all

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True or False?
It's not possible to build a triangle with side lengths of 3, 3, and 3.

Answers

$FALSE!\n\nthats\ triangle\ is\ equilateral\ triangle.$

False, you can make a triangle with 3 sides that are 3. It would be a equilateral triangle

Find the balance in the account.$2,400 principal earning 2%, compounded annually, after 7 years

$307,200.00
$2,736.00
$2,756.85
$17,136.00

Answers

This can be solved using the formula for interest, which is the following:

Let:
F = Future value
P = Principal value
i = interest rate
n = interest period (n = 7)

F = P(1 + i)^n

Using the given values:

F = 2400(1 + 0.02)^7
F = 2756.8456

Therefore, the balance in the account would be $2756.85

Explain why the initial value of any function of the form f(x) = a(bx) is equal to a.

Answers

So the said problem asking to explain or justify why the initial value of any function of the form f(x) = a(bx) is equal to a. For me I won't agree with the said question, the said function is determine through the value of X because it is the undefined value in the equation that is needed to be define. I hope this would help

Please help me solve this !!!!

Answers

Answer:

$\boxed{option \: c. \: is \: correct}$

Step-by-step explanation:

$well.....the \: sides \: of \: this \: type \: of \: triangle \to \n (equallatral )\: are \: all \: equall \to \n \boxed{ \: hence \: option \: c. \: is \: correct}$

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The triangle is Equilateral thus the sides are same and equal.

So ;

$5x = 3x + 10$

$5x = 6x - 5$

$3x + 10 = 6x - 5$

We just need to solve one the above equations and the value of x.

Then put in all three equations to find the sides .

Let's do it....

$5x = 3x + 10$

Subtract sides 3x

$- 3x + 5x = - 3x + 3x + 10$

Simplification

$2x = 10$

Divide sides by 2

$(2)/(2) x = (10)/(2) \n$

Simplification

$x = 5$

_________________________________

It's time to find the sides :

$RS = 6(5) - 5$

$RS = 30 - 5$

$RS = 25$

##############################

$SQ = 3(5) + 10$

$SQ = 15 + 10$

$SQ = 25$

##############################

$RQ = 5(5)$

$RQ = 25$

##############################

Actually we knew that the sides of any Equilateral triangle are same.

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What is the discriminant of 3x^2+6x=2

Answers

$ax^2+bx+c=0\n\nthe\ discriminant:\Delta=b^2-4ac\n============================\n\n3x^2+6x=2\ \ \ \ \ |subtract\ 2\ from\ both\ sides\n\n3x^2+6x-2=0\n\na=3;\ b=6;\ c=-2\n\n\Delta=6^2-4\cdot3\cdot(-2)=36+24=\boxed{60}\leftarrow answer$