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neither; the ratios are equivalent
d – 0.2
d – 0.2d
1 – 0.2d
Multiplicative patterns are the patterns in which when a constant value (apart from zero) is multiplied by a given input value to know the output value.Hence the graphs of multiplicative pattern have in common that they are repetitive for the same value. The multiplicative pattern graph for the above equation is attached below.
Multiplicative patterns are the patterns in which when a constant value (apart from zero) is multiplied by a given input value to know the output value. Such patterns are multiplicative pattern as they are repeating the values for variables with the same number.
Let a function of variable x for a line as,
The value for variable will be different for the different values of the variable. For the given function when the value of is 0 then
When the value of is 1 then
When the value of is 2 then
when the value of is 3 then
Thus the values for the function is in the form of multiple of four. Such patterns are multiplicative pattern as they are repeating the values for variables with the same number.
Hence, the graphs of multiplicative pattern have in common that they are repetitive for the same value. The multiplicative pattern graph for the above equation is attached below.
Learn more abut the multiplicative pattern here;
Answer:
1/2n-9=4n+5
n=-4
Step-by-step explanation:
Answer:
-125/27
Step-by-step explanation:
(-3/5)^-3= 1÷(-3/5)³
=1÷(-3³/5³)
=1÷(-27/125)
=1×(125/-27)
=-125/27
Answer:
make
the exponent postive by flipping the fraction around
then simpify and you get
or for a single fraction
axis of symmetry:
vertex:
Answer:
Axis of symmetry: –3
Vertex: (–3, –5)
Step-by-step explanation:
For a quadratic function in standard form, the axis of symmetry is a vertical line . Therefore:
For the vertex, –3 is the x-coordinate and we solve for y to find the y-coordinate:
y = 2x² + 12x + 13
y = 2(–3)² + 12(–3) + 13
y = 2(9) + 12(–3) + 13
y = 18 – 36 + 13
y = –5
Therefore, the vertex is (–3, –5).