HELP PLEASE FAST i'm not understanding how to do this (i'll give brainiest to whoever has best answer)
The bar below is 7 inches long and divided into 2 equal parts.
What is the length of one of those parts?
Fill in the blanks in the equation using fractions or mixed numbers
to show the length of one of the parts.
X 7 inches = inches
Answers
Answer:
The length of each part is 3.5 inches.
Step-by-step explanation:
The question states that the bar is 7 inches long, with the two parts being equal lengths.
What you would do to find the length of each bar is doable with simple division. Take 7, and divide it by 2. 2 goes into seven 3 times, which would leave 1. Add a decimal and a zero, bring the zero down, and you get 10. 2 goes into 10 five times, giving you the 5 in 3.5.
1/2×7=3.5 inches is the equation which gives the length of the one of the part of bar.
What is Area of Rectangle?The area of Rectangle is length times of width.
Given that the bar is 7 inches long and divided into 2 equal parts.
We need to find the length of one of those parts.
We take the whole bar as a whole number.
The two parts of the bar are considered as parts of the bar.
The seven inches is divided equally.
The length of the bar is seven inches.
We need to divide seven by two to get the length of one part.
When seven is divided by the two we get three point five inches which is the length of the one of the part of the bar.
1/2×7=3.5 inches
The equation which gives the length of the one of the part of bar is 1/2×7=3.5 inches.
Hence, 1/2×7=3.5 inches is the equation which gives the length of the one of the part of bar.
To learn more on Area of Rectangle click:
https://brainly.com/question/20693059
#SPJ2
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Answer:
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proof:
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Step-by-step explanation:
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Answer:
Step-by-step explanation:
(t - 12) x 8 = 97
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Answer:
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Step-by-step explanation:
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Triangle JKL is equilateral. All three interior angles have equal measures.
What is the measure of exterior angle 1?
30 degrees
60 degrees
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Answers
Explanation: the angles of a triangle sum to 180 degrees, and all the angles in an equilateral triangle are the same so every angle in an equilateral triangle must equal 60 degrees.
[tex] {\underline {\boxed {\Large {\bf \gray { {120}^{\circ} } }}}} [/tex]
Given :
• In ∆ JKL , all the three interior angles have equal measures.
To calculate:• Measure of [tex] \angle [/tex] 1 ( Exterior angle )
Calculation:Here, we can solve this question in two ways.
By exterior angle property of ∆.By linear pair.______________________________
Let us calculate the measure of interior angles first.
→ Let the measure of each interior angle be x.
As all the interior angles of the triangle are equal,
[tex] \sf { \dashrightarrow {180}^{\circ} = {x}^{\circ} +{x}^{\circ}+{x}^{\circ} } [/tex]
[ By angle sum property of ∆ ]
[tex] \sf { \dashrightarrow {180}^{\circ} = {3x}^{\circ} } [/tex]
[tex] \sf { \dashrightarrow \dfrac{{180}^{\circ}}{3} = {x}^{\circ} } [/tex]
[tex] \sf\red { \dashrightarrow {60}^{\circ} = {x}^{\circ} } [/tex]
Therefore, measure of each interior angle of the triangle is 60°.
By exterior angle property of ∆ :As we know that,
Sum of two opposite interior angles of ∆ = Exterior angle[tex] \sf { \dashrightarrow \angle 1 = \angle K + \angle L} [/tex]
[tex] \sf { \dashrightarrow \angle 1 = {60}^{\circ} + {60}^{\circ} } [/tex]
[tex] \sf \green { \dashrightarrow \angle 1 = {120}^{\circ} } [/tex]
⇒ Hence, measure of angle 1 is 120°.
By linear pair:→ [tex]\angle [/tex] 1 + [tex]\angle [/tex] J = 180°
→ [tex]\angle [/tex] 1 + 60° = 180°
→ [tex]\angle [/tex] 1 = 180° - 60°
→[tex]\angle [/tex] 1 = 120°
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Answers
Answer:
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Step-by-step explanation:
Here are some examples of like terms
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Answers
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Answers
Answer:
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{\__/}
( • . •)
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Step-by-step explanation:
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