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3 years ago

Predicting the next item in a pattern is an example of inductive reasoning.

Mathematics

2 answers:

iVinArrow [24]3 years ago

7 0

Answer:

Predicting the next item in a pattern is an example of inductive reasoning.

A. (True)

Step-by-step explanation:

Sonbull [250]3 years ago

6 0

The answer is true because Inductive reasoning is a method of reasoning in which the premises are viewed as supplying some evidence for the truth of the conclusion

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Write two word expressions for each algebraic expression. 1) 4n 2) r/2 3) t-5

yuradex [85]

Answer:

The given three expressions can be written as statements.

The three expressions are,

1). Statement for 4n

4n - Four times of a number 'n'

2). Statement for r/2

r/2 - One by half of a number 'r'

3) Statement for t - 5

t - 5 - Five is subtracted from a number 't'

These are the three statements of the given expressions

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3 years ago

Referring to the figure, is the tranformation a a. reflection b. not a reflection

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Solve the equation for x, where x is a real number (5 points): 3x^2 + 8x + 2 = 0

g100num [7]

To find the solutions to this equation, we can apply the quadratic formula. This quadratic formula solves equations of the form ax^2 + bx + c = 0
                                        x = [ -b ± √(b^2 - 4ac) ] / (2a)
                                        x = [ -8 ± √((8)^2 - 4(3)(2)) ] / ( 2(3) )
                                        x = [-8 ± √(64 - (24) ) ] / ( 6 )
                                        x = [-8 ± √(40) ] / ( 6)
                                        x = [-8 ± 2*sqrt(10) ] / ( 6 )
                                        x = -4/3 ± sqrt(10)/3
The answers are -4/3 + sqrt(10)/3 and -4/3 - sqrt(10)/3.

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3 years ago

Please help i have know idea what to do please help and show work so i can understand thank you!

bonufazy [111]

1. $\frac{k + 3}{4k - 2}(12k^{2} - 3})$
$\frac{k + 3}{2(2k) - 2(1)}(3(4k^{2}) - 3(1))$
$\frac{k + 3}{2(2k - 1)}(3(4k^{2} - 1))$
$\frac{k + 2}{2(2k - 1)}(3(4k^{2} + 2k - 2k - 1))$
$\frac{k + 3}{2(2k - 1)}(3(2k(2k) + 2k(1) - 1(2k) - 1(1))$
$\frac{k + 3}{2(2k - 1)}(3(2k + 1) - 1(2k + 1))$
$\frac{k + 3}{2(2k - 1)}(3(2k - 1)(2k + 1))$
$\frac{3(k + 3)(2k + 1)}{2}$

2. $(\frac{x^{2} - 16}{6x})(\frac{7x}{x + 5})$
$(\frac{x^{2} + 4x - 4x - 16}{6})(\frac{7}{x + 5})$
$(\frac{x(x) + x(4) - 4(x) - 4(4)}{6})(\frac{7}{x + 5})$
$(\frac{x(x + 4) - 4(x + 4)}{6})(\frac{7}{x + 5})$
$(\frac{(x - 4)(x + 4)}{6})(\frac{7}{x + 5})$
$\frac{7(x - 4)(x + 4)}{6(x + 5)}$

3. $(\frac{q + 5}{2})(\frac{4q}{q + 4})$
$(\frac{q + 5}{1})(\frac{2q}{q + 4})$
$\frac{2q(q + 5)}{q + 4}$

4. $(\frac{y^{2} - 9}{-2y})(\frac{-5y}{y + 3})$
$(\frac{y^{2} + 3y - 3y - 9}{2})(\frac{5}{y + 3})$
$(\frac{y(y) + y(3) - 3(y) - 3(3)}{2})(\frac{5}{y + 3})$
$(\frac{y(y + 3) - 3(y + 3)}{2})(\frac{5}{y + 3})$
$(\frac{(y - 3)(y + 3)}{2})(\frac{5}{y + 3})$
$(\frac{y - 3}{2})(\frac{5}{1})$
$\frac{5(y - 3)}{2}$

5. $\frac{8x^{2} - 20x + 15}{2x - 3}$

6. $\frac{8x^{3} - 30 + 21}{4x - 6}$
 $\frac{8x^{3} - 9}{2(2x) - 2(3)}$
 $\frac{8x^{3} - 9}{2(2x - 3)}$

7. $\frac{-10m^{9} - 12m^{6} - 4m}{2m^{4}}$
$\frac{-10m^{9}}{2m^{4}} - \frac{12m^{6}}{2m^{4}} - \frac{4m}{2m^{4}}$
$-5m^{5} - 6m^{2} - \frac{2}{m^{3}}$

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3 years ago