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WorksheetsProving Midline Theorem
Total questions: 15
Worksheet time: 8mins
In ∆SIE, L and D are the midpoints of SI and IE respectively. If LD is 12, then what is the value of SE?
SE = 48
SE = 6
SE = 24
SE = 12
In ∆SIE, L and D are the midpoints of SI and IE respectively. If SE = 14, then what is the value of LD?
LD = 28
LD = 7
LD = 14
LD = 21
In ∆SIE, L and D are the midpoints of SI and IE respectively. If LI = 18, what is the value of LS?
LS = 27
LS = 36
LS = 9
LS = 18
In ∆SIE, L and D are the midpoints of SI and IE respectively. If LS = 6, ID = 8, and SE = 10, find the perimeter of ∆SIE.
perimeter of ∆SIE is 28 units.
perimeter of ∆SIE is 38 units.
perimeter of ∆SIE is 19 units.
perimeter of ∆SIE is 24 units.
In ∆SIE, L and D are the midpoints of SI and IE respectively. If IS = 20, IE = 26, and SE = 14, find the perimeter of ∆LID.
perimeter of ∆LID is 30 units.
perimeter of ∆LID is 20 units.
perimeter of ∆LID is 60 units.
perimeter of ∆SIE is 40 units.
In ∆VES, I and W are the midpoints of VE and ES respectively. If VI = 2x + 5 and IE = 3x - 1, find the value of VE.
VI = 34
VI = 18
VI = 6
VI = 17
In ∆VES, I and W are the midpoints of VE and ES respectively. If IW = 3x + 7 and VS = 26, find the value of x.
x = 4
x = 3
x = 2
x = 6
In ∆VES, I and W are the midpoints of VE and ES respectively. If IW = 5x + 3, and VS = 13x - 6, find the value of IW and VS
IW = 21, VS = 42
IW = 26, VS = 52
IW = 23, VS = 46
IW = 23, VS = 52
[Multi-Select] In ∆BNS, O and U are the midpoints of BN and NS respectively. If OU = x2 + 1, and BS = x2 + x + 8, find the value of OU and BS.
OU = 17, BS = 34
OU = 10, BS = 20
OU = 15, BS = 30
OU = 5, BS = 10
[Multi-Select] In ∆BNS, O and U are the midpoints of BN and NS respectively. If NU = x2 + 4x and US = 9x - 4. Find the value of NU.
NU = 5
NU = 32
NU = 1
NU = 36
[Multi-Select] In ∆BNS, O and U are the midpoints of BN and NS respectively. If BO = (x + 4)2 and ON = 2x2 + 5x - 2. Find the value of BN.
BN = 100
BN = 2
BN = 4
BN = 200
[Multi-Select] In ∆BNS, O and U are the midpoints of BN and NS respectively. List the congruent sides.
BO≅ON
BO≅US
ON≅UN
NU≅US
In ∆BNS, O and U are the midpoints of BN and NS respectively. How will you compute the OU?
OU=21BS
OU=21US
OU=21BN
OU=21ON
M and N are the midpoints
of the sides of ∆ABC.
If MN = 3x - 2 and BC = 9x - 13.
Find MN
(a)
Complete the segment:
The segments whose [1] ________ are the [2] ________ of a two sides of a triangle is [3] ________ to the third side and it has length equal to half the length of the third side.
[1] midpoint, [2] endpoints, [3] parallel
[1] endpoints, [2] midpoint, [3] congruent
[1] midpoint, [2] endpoints, [3] congruent
[1] endpoints, [2] midpoint, [3] parallel
