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Rama09 [41]
3 years ago
7

What is StartFraction 11 Over 12 EndFraction divided by one-third? A fraction bar labeled 1. Under the 1 are 3 boxes labeled one

-third. Under the 3 boxes are 4 boxes containing one-fourth. Under the 4 boxes are 12 boxes containing StartFraction 1 Over 12 EndFraction.
Mathematics
2 answers:
Sunny_sXe [5.5K]3 years ago
6 0

Answer:

b. 2 3/4

Step-by-step explanation:

igor_vitrenko [27]3 years ago
3 0

Answer:

11/12 ÷ 1/3 = 2 and three-fourths

11/12 ÷ 1/3 = 2 3/4

Step-by-step explanation:

What is StartFraction 11 Over 12 EndFraction divided by one-third? A fraction bar labeled 1. Under the 1 are 3 boxes labeled one-third. Under the 3 boxes are 4 boxes containing one-fourth. Under the 4 boxes are 12 boxes containing StartFraction 1 Over 12 EndFraction. 2 and one-fourth 2 and three-fourths 3 and one-third 3 and two-thirds

Given:

11/12 ÷ 1/3

= 11/12 × 3/1

= 33 / 12

= 2 9/12

= 2 3/4

= 2 and three-fourths

11/12 ÷ 1/3 = 2 3/4

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Angelina_Jolie [31]

Answer:

\triangle QXM \cong \triangle QXN means the two triangle are congruent.

\angle QXM \cong \angle QXN which means that the two angles are congruent.

Step-by-step explanation:

\triangle QXM \cong \triangle QXN

Firstly the symbol \cong represent the congruent that means the two objects that have the same shape and size or we can say simply the similarities between the objects ,

and the symbol \triangle represents the triangle.

\triangle QXM \cong \triangle QXN that implies the triangle QXM is congruent to the triangle QXN.

The symbol \angle represent the angle in \angle QXM \cong \angle QXN

∴ [tex]\angle QXM \cong \angle QXN[/tex] means the two angles are congruent.




3 0
4 years ago
Need help fast will give brainiest
Elan Coil [88]

Answer:

\text{1. }\triangle IJH\cong \triangle LKM, \\\text{2. }\triangle RST\cong \triangle YXZ, \\\text{3a. Reflexive Property}, \\\text{3b. ASA (Angle-Side-Angle)}

Step-by-step explanation:

ASA (Angle-Side-Angle) is a proof of congruence that states if two triangles share two angles and the side between those two angles, the triangles are congruent. In problems 1 and 2, the following demonstrate this:

\text{1. }\triangle IJH\cong \triangle LKM, \\\text{2. }\triangle RST\cong \triangle YXZ

In problem 3, \overline{IJ}\cong \overline{IJ} is known in geometry as the Reflexive Property. Because of this, the two triangles in the diagram for problem 3 now share two angles and the side between them, thus they are congruent from ASA (Angle-Side-Angle).

6 0
3 years ago
How to simplify 4(2a)+7(-4b)+(3×c×5)
maw [93]
→ Solutions

⇒ Simplify <span><span><span>4<span>(<span>2a</span>)</span></span>+<span>7<span>(<span>−<span>4b</span></span>)</span></span></span>+<span><span>3c</span><span>(5)</span></span></span><span>⇒ </span><span><span><span><span><span>8a</span>+</span>−<span>28b</span></span>+<span>15<span>c

Answer
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3 years ago
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Which is the first step needed to solve by substitution?
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