Answer:
The surface area of the can is
Step-by-step explanation:
we know that
The surface area of a cylinder (can of soup) is equal to
we have
----> the radius is half the diameter
substitute the values
Answer:
351.68 is ur answer
Step-by-step explanation:
B.(1,3)
C.(4,6)
D.(3,6)
E.(4,2)
F.(5,10
The following points that are on the line given by the equation y=2x are Options (D). (3,6) and (F). (5,10).
A straight line is a line passing through the x-y plane that has equal intercepts with respect to the x axis and the y-axis. The slope of a straight line is always equal. The straight line is also satisfied by the coordinates points in the x and y axis respectively.
To identify the points satisfied by any given equation, we have to replace the points given in the following equation.
Taking first point in option (A) , (16,8) , we have y = 8 and x = 16 which does not satisfy the equation y = 2x .
Taking second point in option (B) , (1,3) , we have y = 3 and x = 1 which does not satisfy the equation y = 2x .
Now from the following options, checking points in Option (D) where x = 3 and y = 6 which satisfies the equation y = 2x .
Also checking the points in Option (F) where x = 5 and y = 10 which satisfies the equation y = 2x .
The following points that are on the line given by the equation y=2x are Option(D). (3,6) and Option(F). (5,10) .
To learn more about points in a straight line, refer -
#SPJ2
Answer: it’s (5,10) and (3,6)
B1/25
c 5/4
d 1
Answer:
What he said below was that it was your second choice
(hope this helps or at least thats what i got from it)
Answer:
Step-by-step explanation:
El método de reducción también llamado Suma y Resta, consiste en multiplicar una o ambas ecuaciones de tal manera que los coeficientes de una de las incógnitas sean iguales y de signo contrario, de tal forma que se eliminen al sumar las ecuaciones.
Nuestras ecuaciones son:
En este caso podemos observar que x y -x son iguales y de signo contrario así que no tendremos que multiplicar y podemos sumar ambas ecuaciones.
Al sumarlas tenemos que:
Ahora sustituímos el valor que encontramos de y en la segunda ecuación para poder obtener el valor de x.
Por lo tanto, x = 0 y y = 2