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3 years ago

When developing a plan for a geometric proof, which of the following is not important?

Mathematics

2 answers:

Galina-37 [17]3 years ago

5 0

The answer is B. determining the number of steps needed is not important when developing a plan for a geometric proof.

kakasveta [241]3 years ago

3 0

Answer: B.)determine the number of steps needed

Step-by-step explanation:

A geometric proof of a geometric statement includes the following steps :-

a) Evaluate the given statement.

b) Look carefully at the figure related to the geometric statement .

c) Create a plan to express the proof.

d)Then use definitions, given axioms, postulates and previously proved theorems to write a logical explanation approaches to the conclusion.

Hence, the step is not important to develop a plan for a geometric proof: is "determine the number of steps needed" .

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3 years ago

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2 years ago

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4 years ago

Please help with this question.

Vikki [24]

Answer-

The value of k is 6

Solution-

The trinomial given here,

$2x^2 + kx + 4$

While factoring a trinomial into two binomial, middle term factorization is followed.

The general form is,

$\Rightarrow ax^2+(a+b)x+b=(x+1)(ax+b)$

Comparing this with the given trinomial

$a = 2,\ b = 4,\ k = (a+b)\\\\\Rightarrow k =2+4=6$

Putting the value of k,

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$=(x+1)(2x+4)$

Therefore, the value of k is 6

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3 years ago