Answer:
The ratio of large fries sold to small fries sold is
Step-by-step explanation:
Let
x------> the number of large fries sold
y-----> the number of small fries sold
we know that
------> equation A
-----> equation B
Substitute equation B in equation A
Find the ratio
Answer:
72:9
Step-by-step explanation:
Answer:
bhkhbkb bkhjgjvbhbhhhtfdik gfjkbfg
Step-by-step explanation:
that answer was close but I just took the test and its 452.2
Answer:
The value of a = -2
Step-by-step explanation:
Given the equation: ax + 3y =48 .....[1] and it is passes through the point (-3, 14).
To find the value of a which completes the equation;
Substitute the point (-3 , 14) i.e, x = -3 and y = 14 in [1] to solve for a;
or
-3a + 42 = 48
Subtract 42 from both sides we get;
-3a + 42 -42 =48 -42
Simplify:
-3a = 6
Divide both sides by -3 we get;
a = -2
Substitute this value in [1] to completes the equation:
-2x + 3y =48
therefore, the value of a = -2 accurately completes the equation -2x + 3y =48
B75°
C70°
D65°
The correct option is C.
Angle Sum of a Quadrilateral For any quadrilateral, we can draw a diagonal line to divide it into two triangles. Each triangle has an angle sum of 180 degrees. Therefore the total angle sum of the quadrilateral is 360 degrees.
The sum of angle around a point equal 360°
so (BOA) = 360-250=110°
and the sum of angle in the shape CAOB = 360°
so BCA = 360-(110+90+90)= 70°
Angles in a quadrilateral add to 360° because two triangles can be made inside any quadrilateral by drawing straight lines from one corner to the other corners. Each triangle contains 180° and so, two triangles contain 360°.
Learn more about quadrilateral here brainly.com/question/23935806
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True
B
False
A number is divisible by 6 if the last digit is even or the sum of all digits is divisible by 3 the statement is true
A number is divisible by 6 if it is divisible by both 2 and 3.
The first condition states that if the last digit of the number is even (0, 2, 4, 6, or 8), then the number is divisible by 2, as even numbers are always divisible by 2.
The second condition states that if the sum of all the digits of the number is divisible by 3, then the number is divisible by 3. If a number's digits add up to a multiple of 3, then the number itself is divisible by 3.
Since a number that fulfills both conditions (divisible by 2 and divisible by 3) is also divisible by 6, the statement is true.
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