Question

Which statement is true about the diagram?



K is the midpoint of AB.
B is the midpoint of KT.
AK = BT

AB = KT

Answer 1

Answer:

$\green { Both \: statements \: are \: true }$

Step-by-step explanation:

$\pink {k} \:is \:the \: midpoint \:of \: AB$

$AK = KB\: ---(1)$

$\pink {B} \: is \:the \: midpoint \:of \: KT$

$KB = BT\: ---(2)$

$\green {AK = BT}\:--(3) \: [From \: (1) \: and \: (2) ]$

$\blue { ( True ) }$

$Add \: KB \: both\: sides \: of \: (3) \:we\:get$

$\implies AK + KB = KB + BT$

$\orange { If \: equals \: are \: added \: to }$

$\orange { equals, \: the \: wholes \:are \:equals }$

$\green { AB = KT } \:\blue { (True )}$

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Answer 2

Answer:

A. K is the midpoint of AB

Step-by-step explanation: