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Svetlanka [38]
3 years ago
15

Which type of line of symmetry does the figure have?

Mathematics
2 answers:
PtichkaEL [24]3 years ago
8 0
It has vertical symmetry
sukhopar [10]3 years ago
5 0

Answer:

vertical

Step-by-step explanation:

This 'A' has vertical symmetry.

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Determine which set of numbers can be the measures of the sides of a triangle.
finlep [7]

Answer:

A. 13, 10, 16

Step-by-step explanation:

If three sides of triangle have measures a, b and c, then

a+b>c\\ a+c>b\\b+c>a

Check all options:

A. a=13, b=10, c=16

Thus,

a+b=13+10=23>16=c\\a+c=13+16=29>10=b\\b+c=10+16=26>13=a

This option is true

B. a=1, b=2, c=3

Then

a+b=1+2=3=c, but a+b must be greater than c, so

this option is false

C. a=5.2, b=11, c=4.9

Then

a+c=5.2+4.9=10.1 but a+c must be greater than b, so

this option is false

D. a=208, b=9, c=219

Then

a+b=208+9=217 but a+b must be greater than c, so

this option is false

8 0
3 years ago
Read 2 more answers
Answer all question pls
Arada [10]

Step-by-step explanation:

3. Between √9 and √16 or 3 nd 4

5. D

6. 7cubic inches

7. 8/45

8. 0.5 m

9. 4/25

5 0
3 years ago
If I = prt; p = 350, r = 6%, I = 42, then t = 2 A. True B. False
Liono4ka [1.6K]

t = 2 → A true

given I = PRT

to find T , divide both sides by PR

note that R = 6% = \frac{6}{100} = 0.06

T = \frac{I}{PR} = 42/( 350 × 0.06 ) = 2



4 0
3 years ago
Find all possible values of each expression. Suppose 3
Tomtit [17]

The inequality that describes the possible values of the expression is:

0 < \frac{b}{3a} - \frac{a}{3b} < \frac{9}{60}

<h3>What is the lower bound of values of the expression?</h3>

The expression is given by:

\frac{b}{3a} - \frac{a}{3b}

To find the lower bound, we try to see when the expression is negative, hence:

\frac{b}{3a} - \frac{a}{3b} < 0

\frac{b}{3a} < \frac{a}{3b}

Applying cross multiplication and simplifying the 3's, we have that:

b^2 < a^2

From the bounds given, this expression will never be true, at most they can be equal, when:

a = b = 4.

Hence the lower bound of values of the expression is of 0.

<h3>What is the upper bound of values of the expression?</h3>

The expression is a subtraction, hence we want to maximize the first term and minimize the second.

Considering that the first term is direct proportional to b and inverse to a, and the second vice versa, we want to:

  • Maximize b, hence b = 5.
  • Minimize a, hence a = 4.

Then:

\frac{b}{3a} - \frac{a}{3b} = \frac{5}{12} - \frac{4}{15} = \frac{25 - 16}{60} = \frac{9}{60}

Hence the bounds are:

0 < \frac{b}{3a} - \frac{a}{3b} < \frac{9}{60}

More can be learned about values of expressions at brainly.com/question/625174

#SPJ1

4 0
2 years ago
A first number plus twice a second number is 10. Twice the first number plus the second totals 26. Find the numbers.
kompoz [17]

Answer:

<h2>42 and -16</h2>

Step-by-step explanation:

m,\ n-the\ numbers\\\\\text{The equations:}\\\\(1)\qquad n+2m=10\\(2)\qquad n+m=26\\\\\text{subtract both sides of the equations}\\\\(n+2m)-(n+m)=10-26\\\\n+2m-n-m=-16\qquad\text{combine like terms}\\\\(n-n)+(2m-m)+-16\\\\\boxed{m=-16}\\\\\text{Put the value of m to (2)}:\\\\n+(-16)=26\\\\n-16=26\qquad\text{add 16 to both sides}\\\\\boxed{n=42}

5 0
4 years ago
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