Question

http://prntscr.com/nzc3id

Answer 1

@Narad

Answer 2

Using CPCTC, we can conclude that D≅A. We can then conclude that (5y-10)°=45°.

You can solve from here.

Answer 3

so find y?

Answer 4

@Narad

Answer 5

That's the answer

Answer 6

whats the answer

Answer 7

\[5y-10=45\]

Answer 8

but I have to find y?

Answer 9

Yes, you must solve this equation

Answer 10

okay

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Answer 11

\[\Delta ABC = \Delta DFE\]
\[AB=DF\]
\[2x-4=10\]
Solve this equation to find x?

Answer 12

okay

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Answer 13

nº3
\[\Delta RSV= \Delta TVS\]
\[RV=ST\]
\[\frac{ 1 }{ 2}x-1=5\]4
Solve for x?

Answer 14

4 has nothing to do

Answer 15

okay

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Answer 16

nº4
\[\Delta ABC= \Delta DEF\]

angle E = angle B

\[x+10º=65º\]

Solve this equation for x?

Answer 17

Okay

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Answer 18

nº5
\[\Delta ABC= \Delta DEF\]
\[ED= AB\]
\[3x-4=x+8\]
Solve this equation for x?

Answer 19

okay

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Answer 20

nº6
\[\Delta WSR = \Delta TVR\]
\[\frac{ WR }{ WS}= \frac{ TR }{ TV }\]
\[\frac{ x+2 }{ 10 }=\frac{ x+6 }{ 20 }\]
Solve for x?

Answer 21

okay

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Answer 22

nº7
\[\Delta QVS= \Delta RTS\]
\[\frac{ QV }{ RT }=\frac{ VS }{ TS }\]
\[\frac{ x }{ 14}=\frac{ 8 }{ 4 }\]
Solve this equation for x?

Answer 23

okay

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Answer 24

nº8
\[\Delta QPT =\Delta QRS\]
\[\frac{ QS }{ QT}=\frac{ RS }{ PT}\]
\[\frac{ x }{ 20 }=\frac{ 8 }{ 12}\]
Solve this equation for x?

Answer 25

oaky

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Answer 26

nº9
\[\Delta JKL= \Delta MPL\]
\[\frac{ JK }{ PM }= \frac{ KL }{ PL }\]
\[\frac{ x }{ 22} = \frac{ 10 }{ 16 }\]
Solve this equation for x?

Answer 27

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Answer 28

nº10
\[\Delta MOP= \Delta MNQ\]
\[\frac{ OP }{ NQ } = \frac{ MO }{ MN }\]
\[\frac{ x }{ 5 } = \frac{ (15+3) }{ 15 }\]
Solve this equation for x?

Answer 29

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Answer 30

\[\Delta ABC = \Delta DEF\]
angle F= angle C
\[2x-8=50\]
Solve this equation to find x?

Answer 31

29



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Answer 32

Yes
\[\Delta ABC= \Delta DEF\]
\[DF=AC\]
\[\frac{ 1 }{ 2 }x-1=10\]
Solve this equation for x?

Answer 33

http://prntscr.com/nzd8rk

Answer 34

\[\Delta RSV = \Delta TVS\]
\[VT=SR\]
\[2x+8=24\]
Solve this equation for x?

Answer 35

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Answer 36

\[\Delta ABC = \Delta DFE\]
\[FE= BC\]
\[3x-4=20\]
Solve this equation to find x?

Answer 37

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Answer 38

\[\Delta ABC= \Delta DFE\]
angle D = angle A
\[2y+20=45\]
Solve this equation for y?

Answer 39

okay

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Answer 40

\[\Delta JKL = \Delta PML\]
\[\frac{ JK }{ JL }=\frac{ PM }{ PL}\]
\[\frac{ x }{ 2 }=\frac{ 20 }{ 10 }\]
Solve this equation for x?

Answer 41

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Answer 42

\[\Delta QPT = \Delta QRS\]
\[\frac{ QS }{ RS }=\frac{ QT }{ PT}\]
\[\frac{ x }{ 20 }=\frac{ 40 }{ 24}\]
Solve this equation for x?

Answer 43

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Answer 44

\[\Delta QVS= \Delta RTS\]
\[\frac{ VS }{ VT }= \frac{ QV }{ RT }\]
\[\frac{ x }{ 8}=\frac{ 10 }{ 6 }\]
Solve this equation for x?

Answer 45

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Answer 46

\[\Delta ABE = \Delta ACD\]
\[\frac{ BE }{ CD }=\frac{ AB }{ AC}\]
\[\frac{ x }{ 5 }= \frac{ 4 }{ 10}\]
and
\[\frac{ BE }{ CD }=\frac{ AE }{ AD }\]
\[\frac{ x }{ 5} =\frac{ y }{ (y+2) }\]
Therefore,
\[\frac{ y }{ (y+2) }=\frac{ 4 }{ 10 }\]
Solve this equation for y?

Answer 47

last one

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Answer 48

\[\Delta QVS = \Delta RTS\]
\[\frac{ VS }{ TS} = \frac{ QV}{ RT }\]
\[\frac{ x }{ 12 }=\frac{ 5 }{ 3 }\]
Solve this equation for x?

Answer 49

okay thank you

Answer 50

You are welcome