MATHEMATICS HIGH SCHOOL

TSU is shownWhat are the missing side length inTSU?
Show all work?
keep your answer in simplified radical form.
TSU is shown What are the missing side length inTSU? - 1

Answers

Answer 1
Answer: TS=8square root of 3
SU=24
TU=16 square root of 3

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Which statement is an axiom of Euclidean geometry? If two lines intersect, their intersection is a plane. If two planes intersect, their intersection is a point. Space contains at least three points that do not lie on the same line. If two points lie in a plane, the line containing those points lies in the same plane. Given any two points A and B, there are exactly two lines that contain those points

Answers

Answer:

The axiom is:

If two points lie in a plane, the line containing those points lies in the same plane.

Step-by-step explanation:

Euclid's method consists in assuming a small set of intuitively appealing axioms, and deducing many other propositions (theorems) from these.

Euclid axioms seemed to be so true or obvious that any theorem proved from them was deemed true in an absolute.

The statement that is an axiom of Euclidean geometry is:

If two points lie in a plane, the line containing those points lies in the same plane.
if 2 points lie in a plane, the line containing those opints lies in the same plane

Which situations can be simulated using this spinner? Select three options.A spinner with 6 equal sections.

A: Predicting the gender of a randomly chosen art teacher if 1 of 3 art teachers is female
B: Predicting the gender of a randomly chosen history teacher if 12 of 15 history teachers are female
C: Predicting the gender of a randomly chosen biology teacher if 8 of 12 biology teachers are female
D: Predicting the gender of a randomly chosen chemistry teacher if 4 of 9 chemistry teachers are female
E: Predicting the gender of a randomly chosen health teacher if 2 of 4 health teachers are female

Answers

Answer:

A: Predicting the gender of a randomly chosen art teacher if 1 of 3 art teachers is female.

C: Predicting the gender of a randomly chosen biology teacher if 8 of 12 biology teachers are female.

E: Predicting the gender of a randomly chosen health teacher if 2 of 4 health teachers are female.

Step-by-step explanation:

Notice that the spinner has 6 equal sections.

So, all situations that can be simulated with such spinner must be multiples, divisors of 6, or a number least than 6, that way, we could use the 6 equal-section spinner.

Option A uses 1 of 3, Option B uses 8 of 12, and Option E uses 2 of 4.

Therefore, the anwers are A, C and E.

Answer: A C E

Step-by-step explanation:

Thu wants to play “Guess My Number,"she states. “When I triple my number and add five ,I get twenty-six.what is my number?" What is her number? Show how you know

Answers

3x + 5=26
subtract 5 from both sides
3x=21
divide by 3
x=7
Her number is 7. You simply subtract 5 from 26 and get 21 then you divide it by 3 and get 7. Basically you are reversing the steps she stated.

What is the square root of .16

Answers

Step-by-step explanation:

umm I think it's my dude .4

Numbers equivalent to 15 divided 12

Answers

Number equivalent to 15/12 is 1.25 .

Given,

15 divided 12

Using division property,

The rules for division are:

(1) positive × or ÷ positive = positive

(2) positive × or ÷ negative = negative

(3) negative × or ÷ negative = positive

Rule for long division method,

Divide the tens column dividend by the divisor.

Multiply the divisor by the quotient in the tens place column.

Subtract the product from the divisor.

Bring down the dividend in the ones column and repeat.

Therefore,

divide, multiply, subtract, bring down and repeat or find the remainder.

Here the required value is of :

15/12

=5/4

= 1.25

Hence the answer is 1.25

Know more about division,

brainly.com/question/28281492

#SPJ6

{Hello!\;your\;answer\;is>>>}  \huge\boxed{1.25}

We\;have\;the\;equation\;below...

\boxed{15\;Divided\;By\;12=\;(?)}

The\;number\;equal\;to\;this\;is\;\boxed{1.25}

\boxed{Hope\;i\;helped!}

 

Given the equations y = x2 - 4x - 5 and y + x = -1, one point that satisfies both equations is

Answers

\left \{ {{y=x^2-4x-5} \atop {y+x=-1}} \right. \n \n \left \{ {{y=x^2-4x-5} \atop {y=-1-x}} \right. \n\n \n x^2-4x-5=-1-x\n \n x^2-3x-4=0\n \n \Delta=(-3)^2-4.1.(-4)=9+15=25\n \n x=(3 \pm5)/(2)\n \n x_1=-1 \rightarrow y=-1+1=0\n \n x_2=4 \rightarrow y=-1-4=-5

We found 2 points that satisfies both equations  (4,-5) and (-1,0)
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