Answer: I would say yes because real numbers include rational numbers, integers, whole, Natural, and Irrational.
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<em>∞ 234483279c20∞</em>
Answer:
A
Step-by-step explanation:
given 2 secants drawn from an external point to the circle , then
the product of the measures of one secant's external part and that entire secant is equal to the product of the other secant's external part and that entire secant, that is
9(9 + 2 + 3x) = 10(10 + 2x + 2)
9(11 + 3x) = 10(12 + 2x) ← distribute parenthesis on both sides
99 + 27x = 120 + 20x ( subtract 20x from both sides )
99 + 7x = 120 ( subtract 99 from both sides )
7x = 21 ( divide both sides by 7 )
x = 3
2100 - 0700 = 1400
In Beijing, it is 14 hour later than in Washington DC.
2100 + 1400 =
Split 1400 into 300 + 1100
2100 + 300 = 2400 = midnight of the next day.
2400 = 0 (midnight)
0 + 1100 = 1100
Answer: 1100 hours Sunday in Beijing
Answer:
1. V=126
2. V=264
Step-by-step explanation:
Answer: SAS or Side-Angle-Side
Step-by-step explanation: Two triangles are congruent if they have the same exactly 3 sides and same exactly 3 angles.
There are methods to help prove congruence.
For example:
- <u>ASA</u> or <u>Angle-Side-Angle</u>: when two angles and the included side of one triangle are congruent to the corresponding parts of the other triangle;
- <u>SAS</u> or <u>Side-Angle-Side</u>: when two sides and the included angle of one triangle is congruent to the corresponding parts of the other triangle;
- <u>SSS</u> or <u>Side-Side-Side</u>: if three sides of one triangel are congruent to the three sides of the other triangle, they are congruent;
The triangles TUM and SRM are congruent because:
Lines RU and TS intersect at point M forming two pair of opposite angles, which are vertical and therefore, the same.
Being midpoint, point M divides RU into two equal segments: UM = MR. The same happens to TS: TM = MS.
Two sides and the included angle of one triangle is congruent to the corresponding parts of the other triangle, which means ΔTUM and ΔSRM are congruent and proved by SAS method.
