Answer:
(A) option A is correct that is draw TV so that V is the mid point of SU, then prove ΔSTV≅ΔUTV using SSS.
Step-by-step explanation:
From the given figure, it is given that ST=TU, then draw TV so that V is the mid point of SU, then, from
ΔSTV and ΔUTV
ST=UT (Given)
SV=UV (Definition of mid point)
TV=TV (Reflexive property)
Thus, by SSS rule
ΔSTV≅ΔUTV
Hence, by CPCTC, ∠S≅∠U which satisfies the isosceles triangle theorem that is "If two sides of a triangle are congruent then the angles opposite those sides are congruent".
Thus, option A is correct that is draw TV so that V is the mid point of SU, then prove ΔSTV≅ΔUTV using SSS.
Answer: Draw QS so that S is the midpoint of PR, then prove PQS=RQS using SSS
Step-by-step explanation:
Answer:
Darin drove '2m - 20' miles.
Step-by-step explanation:
We are given that Sam drove 'm' no. of miles.
As, it is also given that Kara drove twice as many miles as Sam. Therefore we get that Kara drove '2m' no. of miles.
Now, it is given that Darin drove 20 miles fewer than Kara .i.e. Darin drove '2m - 20' no. of miles.
Hence, in terms of m, Darin drove '2m - 20' miles.
In school B, the relationship between the number of male students, y, and the number of female students, x, is given by the equation y=4/3x.
In school C, the number of male and female students are as shown in the table.
Female students Male students
280 1260
Answer:
The school C shows the greatest rate of change between male and female students
Step-by-step explanation:
Let
x -----> the number of female students
y ----> the number of male students
we know that
The ratio of male students to female students is
we have
School A
School B
----> the slope of the linear equation
School C
so
therefore
The school C shows the greatest rate of change between male and female students